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IMPACT OF PUBLICATIONS
The impact of the research work of
A.N. Philippou is indicated by the citations to it in research papers, Ph.D. theses and
books, published by researchers working in more than 40 countries.
LIST OF 340
PAPERS ΟR BOOKS - OUT OF MORE THAN 600 - CITING THE RESEARCH OF ANDREAS N.
PHILIPPOU 1.
ACOSTA-MEJIA, C.A. and
J.J. PIGNATIELLO, Jr. (2008). Modified
R-charts for improved performance. Quality
Engineering 20(3), 361-369. 2.
ADEGOKE, Kunle
(2015). On generalized harmonic numbers, Tornheim
double series and linear Euler sums. viXra:1511.0102 3.
AGARWAL, M., K. SEN
and P. MOHAN (2007). GERT analysis of m-consecutive-k-out-of-n systems. IEEE Transactions on Reliability 56 (1),
26-34. 4.
AGEEVA, H. and Y.
KHARIN (2015). ML estimation of multiple regression parameters under
classification of the dependent variable. Lithuanian
Mathematical Journal 55 (1), 48-60.
5.
AHDOUT, S., S. ROTHMAN and H. STRASSBERG
(2006). Streaks and Generalized Fibonacci Sequences. The College
Mathematics Journal 37, 221-223. 6.
*AKI, S.
(2018). Waiting time for consecutive repetitions
of a pattern and related distributions. Annals of the Institute of
Statistical Mathematics 7.
AKI, S.
and K. HIRANO (2016). On monotonicity of expected values
of some run-related distributions. Annals of the Institute of Statistical Mathematics 68 (5), 1055–1072 8.
AKI, S. and K. HIRANO
(2000). Numbers
of success-runs of specified length until certain stopping time rules and
generalized binomial distributions of order k. Annals of the Institute of Statistical Mathematics 52, No.4,
767-777. Zbl 0991.60007 (Reviewer: Andreas N. Philippou). 9.
AKI, S., N. BALAKRISHNAN and S.G. MOHANTY
(1996). Sooner and later waiting time problems for success and failure runs in
higher order Markov dependent trials. Annals
of the Institute of Statistical Mathematics 48, No.4, 773-787. 10.
AKI, S., H. KUBOKI
and K. HIRANO (1984). On discrete distributions of order k. Annals of the Institute of Statistical
Mathematics 36, 431-440. 11.
AKRITAS, M.G. (1991). An
alternative derivation of aligned rank tests for regression. Journal of Statistical Planning and
Inference 27, No.2, 171-186. 12.
ALBERT, Jim (2013). Looking at spacings to assess streakiness. Journal
of Quantitative Analysis in Sports 9(2), 151-163. 13.
ALETTI, G. and D.
SAADA (2009). How to Reduce Unnecessary Noise in Targeted Networks. In Ahmad K. Naimzada,
Silvana Stefani and Anna Torriero (eds.) Networks, Topology and Dynamics: Theory and Applications to
Economics and Social Systems 613, 177-193,
Springer.
14.
ALETTI, G and E. MERZBACH (2006). Stopping
Markov processes and first path on graphs. J.
Eur.Math Soc. 8 (1): 49-75. 15.
ALEVIZOS, P.D., S.G.
PAPASTAVRIDIS and P. SYPSAS (1993). Reliability of cyclic
m-consecutive-k-out-of-n:F system. Proceedings of the Second IASTED
International Conference on Reliability, Quality, Control, and Risk Assessment,
140-143, Cambridge. 16.
ANTZOULAKOS, D.L.
(2001). Waiting times for patterns in a sequence of multistate
trials. Journal of Applied Probability 38(2), 508-518. 17.
ANTZOULAKOS, D.L., M.V.
KOUTRAS and A.C. RAKITZIS (2009). Start-up demonstration tests based
on run and scan statistics. Journal
of Quality Technology 41(1), 48-59. 18.
ANTZOULAKOS, D.L. and
M.V. BOUTSIKAS (2007).
A
direct method to obtain the joint distribution of successes, failures and
patterns in enumeration problems. Statistics and Probability Letters 77 (1), 32-39. 19.
ANTZOULAKOS, D.L., BERSIMIS,
S. and M.V. KOUTRAS (2003). On the distribution
of the total number of run lengths. Annals of the Institute of Statistical Mathematics 55, 865-884. 20.
ANTZOULAKOS, D.L. and S. CHADJICONSTANTINIDIS
(2001). Distributions of
number of success runs in Markov dependent
trials. Annals of the Institute of
Statistical Mathematics 53, 599-619. 21.
*ARAPIS, A.N., FS.
MAKRI and Z. PSILLAKIS. (2017). Joint distribution of k-tuple
statistics in zero-one sequences of Markov-dependent trials. Journal
of Statistical distributions 22.
BALAKRISHNAN, N. and
M.V. KOUTRAS (2002). Runs and
scans with applications. Wiley Series in Probability and Statistics.
Chichester: Wiley. 23.
BALAKRISHNAN, N., M.V.
KOUTRAS and F.S. MILENOS (2014). Start-up demonstration tests:
Models, methods and applications, with some unification. In Applied
Stochastic Models in Business and Industry 30(4), 373-413. 24.
BALAKRISHNAN, N., S.G.
MOHANTY and S. AKI (1997). Start-up demonstration tests under Markov dependent
model with corrective actions. Annals of
the Institute of Statistical Mathematics 49, 155-169. 25.
BALASUBRAMANIAN, K., R. VIPEROS and N. BALAKRISHNAN (1995). Some discrete distributions related to
extended Pascal triangles. Fibonacci
Quarterly 33, No.5, 415-425. Zbl 0858.60014 (Reviewer: A.N. Philippou).
26.
BARBOUR, A.D., L.
HOLST and S. JANSON (1992). Poisson
Approximation, Oxford University Press, Oxford. 27.
BARRY, M. J.J. (2009). The density function of the first occurrence of
a binary pattern. Mathematical Proceedings of the Royal Irish
Academy 109A,
123-136. 28.
BARRY M.J.J and A.J. LO BELLO (1993). The
moment generating function of the geometric distribution of order k. The
Fibonacci Quarterly 31 (2), 178-180. 29.
BASAWA, I.V. and
B.L.S. PRAKASA-RAO (1980). Statistical
Inferences for Stochastic Processes. Academic Press, New York. 30.
BASU, A., H. SHIOYA and C. PARK (2011). Statistical Inference: The minimum distance
approach. Chapman and Hall/CRC Monographs on Statistics & Applied
Probability 120. CRC Press, Boca
Raton, FL. 31.
BEAUJEAN, F. and A. CALDWELL (2011). A test
statistic for weighted runs. Journal of Statistical Planning and Inference
141(11), 3437-3446.. 32.
BECK, G.J. (1979).
Stochastic survival models with competing risks and covariates. Biometrics 35, 427-438. 33.
BEKKER, B.M., O. A. IVANOV and V. V. IVANOVA (2016). Application of Generating Functions to the Theory of Success
Runs. Applied Mathematical
Sciences 10 (50), 2491-2495. 34.
BELBACHIR, H., S. BOUROUBI and A. KHELLADI
(2008). Connection between ordinary
multinomials, Fibonacci numbers, Bell polynomials and discrete uniform
distribution. Annales Mathematicae et Informaticae 35, 21-30. 35.
BELYAEV, Yuri K. and
Leif NILSSON (1997). Parametric
Maximum Likelihood Estimators and Resampling. Statistical
Research Report 15, Department of Mathematical Statistics, Umea University,
Sweden. 36.
BELOV, A.G., V.Ya. GALKIN
and M.V. UFIMTSEF (2006). Compound Poisson
law generalized by negative binomial distribution.
Computational Mathematics and
Modeling 17 (1), 76-87. Translated from Prikladnaya Matematika i Informatika, No. 19, pp.
91-102. 37.
BENAZZOUZ, H., M. MOULINE and M. RACHIDI
(2008). Fibonacci Markov chains. Journal of Interdisciplinary Mathematics 11(1),
89-98. 38.
BENJAMIN, A.T., J.J.
QUINN and J.A. ROUSE (2004). Fibinomial Identities. In Applications of Fibonacci
Numbers 9, 19-24, Kluwer Academic Publishers,
Dordrecht. 39.
BENJAMIN, A. T., C.R.H. HANUSA and F.E. SU
(2003). Linear recurrences through tilings and Markov
chains. Util. Math. 64, 3-17. 40.
BENSON, G. and X. SU (1998). On the distribution of k-tuple
matches for sequence homology: a constant time exact
calculation of variance. Journal of Computation Biology 5, 87-100.. 41.
BEN TAHER, R. and M. RACHIDI (2000). Linear recurrence relations in the algebra of matrices
and applications. Linear Algebra and Its Applications 330, 15-24. 42.
BERGGREN, J.L. (1985). History of Mathematics
in the Islamic World: The Present State of the Art. Middle East Studies Association
Bulletin 19 (1), 9-33. 43.
BERNDT, B.C.
(1985). Ramanujan's Notebooks I, Springer-Verlag, New York. 44.
BERNSHTEIN, A.V. (1981).
Asymptotically similar criteria. Journal of
Mathematical Sciences 17(3), 1825-1857. Translated from Itogi Nauki i Tekhniki, Seriya Teoriya Veroyatnostei, Matematicheskaya Statistika, Teoreticheskaya Kibernetika, Vol.
17, pp. 3-56, 1979. 45.
BHATI, D, D.V.S. SASTRY, and P.Z.M. QADRI
(2015). A new generalized Poisson-Lindley distribution. Austrian Journal of
Statistics 44, 35-51. 46.
BHATTACHARYYA, G.K.
and Z. SOEJOETI (1981). Asymptotic normality and efficiency of modified least
squares estimators in some accelerated life test models. Sankhya B43, 18-39. 47.
BHATTACHARYA, S.
(2012). Joint distributions of
circular runs of various lengths based on multi-colour
Pólya urn model. Studia Scientiarum Mathematicarum Hungarica, 49
(3), 283-300. 48.
BIARD, R., C. LEFEVRE,
S. LOISEL and H.N. NAGARAJA (2011). Asymptotic finite-time ruin probabilities for a class of path dependent
heavy-tailed claim amounts using Poisson spacings. Applied
Stochastic Models in Business and Industry 27(5), 503-518 49.
BOLLINGER, R.C. (1984). Fibonacci
k-sequences, Pascal-T triangles, and k-in-a-row problems. Fibonacci Quarterly 22, 146-151 (1984). 50.
BONDARENKO, B.A.
(1993). Generalized Pascal
triangles and pyramids, their fractals, graphs, and applications. Transl.
from the Russian by Richard C. Bollinger. Santa Clara, CA: The Fibonacci
Association. 51.
BOROCZKY, JR., K. and U. SCHNELL (1999). Quisicrystals and the Wulf-Shape.
Discrete and Computational Geometry
21, 421-436. 52.
BORWEIN, J.M. and BRADLEY, D.M. (2006).
Thirty-two Goldbach variations. International Journal of Number Theory 2(1), 65-103. 53.
BOUTSIKAS, M.V., A.C. RAKINTZIS and D.L. ANTZOULAKOS (2011).
On the relation between the distributions of stopping time
and stopped sum with applications. arxiv.org. 54.
BRAMANTE, R. and D. ZAPPA (2016). Global versus local beta models. A partitioned distribution approach. International
Review of Financial Analysis 43, 41-47. 55.
CAPOCELLI, R.M.
(1990). A generalization of Fibonacci trees. In Applications of Fibonacci Numbers 3 (edited by G.E. Bergum, A.N.
Philippou and A.F. Horadam), 37-56, Kluwer Academic
Publishers, Dordrecht. 56.
CEKANAVICIUS, V. and P.
VELLAISAMY (2015). A Compound Poisson
Convergence Theorem for Sums of m-Dependent Variables. Journal of
Theoretical Probability 28(3), 1145-1164. 57.
CHADJICONSTANTINIDIS, S., D.L. ANTZOULAKOS and M.V. KOUTRAS (2000). Joint distributions
of successes, failures and patterns in enumeration problems. Advances of Applied Probability 32(3),
866-884. 58.
CHAMBERLAIN, M.W.
(1978). Rencontre as an odd-even game. Mathematics
Magazine 51, 240-244. 59.
CHAKRABORTY,
Subrata, and Deepesh BHATI. Transmuted geometric
distribution with applications in modeling and regression analysis of count
data. SORT-Statistics and
Operations Research Transactions 1
(1), 153-176. 60.
CHAKRABORTY, Subrata
and R.D. GUPTA (2015). Exponentiated Geometric
Distribution: another generalization of geometric distribution. Communications
in Statistics-Theory and Methods, 44(6), 1143-1157. 61.
CHAN, P.S., H.K.T. NG
and N. BALAKRISHNAN (2008). Statistical inference for start-up demonstration
tests with rejection of units upon observing d failures. Journal of
Applied Statistics 35(8), 867-878. 62.
CHANG, G.J., L. CUI and
F.K. HWANG (2000). Reliabilities of Consecutive-K Systems. Kluwer,
Dordrecht. 63.
CHAO, M.T., J.C. FU
and M.V. KOUTRAS (1995). Survey of reliability studies of
consecutive-k-out-of-n-F and related systems IEEE Transactions on
Reliability 44, 120-127. 64.
CHAOUI, F., M.
MOULINE and M. RACHIDI (2003). Application of Markov chains properties to
infinity-generalized Fibonacci sequences. Fibonacci
Quarterly 40, No.5, 453-459.. Zbl 1043.11014 (Reviewer: Andreas N. Philippou). 65.
CHARALAMBIDES, Ch. A.
(1991). Lucas
numbers and polynomials of order k and the length of the longest circular
success run. Fibonacci Quarterly 29,
No.4, 290-297. Zbl 0745.11014 (Reviewer: A.N. Philippou). 66.
CHEN, H., D. DING, and X. LONG (2018). The Hausdorff dimension of level
sets described by Erdös–Rényi average. Journal of Mathematical Analysis and Applications 458 (1),
464-480. 67.
CHEN, J. and J. GLATZ
(1999). Approximation for the distribution and the moments of
discrete scan statistics. In Scan Statistics and Applications (edited by J. Glatz and N.
Balakrishnan), 27-65. Birkhäuser,
Boston. 68.
CREESE, D. (2010). The Monochord in Ancient
Greek Harmonic Science. Cambridge University Press, Cambridge.* 69.
CHOWDHURY, Shovan,
A. MUKHERJEE and A.K. NANDA (2017). On
Compounded Geometric Distributions and Their Applications. Communications
in Statistics-Simulation and Computation 46 (3),1715-1734.DOI: 10.1080/03610918.2015.1011331. 70.
CHUKOVA, S. and L.D. MINKOVA (2015). Polya-Aeppli of order k risk model. Communications in
Statistics - Simulation and Computation, 44 (3), 551-564. 71.
CHUMBLEY, J.R., G. FLANDIN, M.L. SEGHIER and
K.J. FRISTON (2010). Multinomial
Inference on Distributed Responses in SPM. Neuroimage 53(1), 161-170. 72.
CRYSSAPHINOU, O., S.
PAPASTAVRIDIS and T. TSAPELAS (1993). On the number of overlapping success
runs in a sequence of independent Bernoulli trials. In Bergum, G. E. (ed.) et
al., Applications of Fibonacci numbers
5. Dordrecht: Kluwer Academic Publishers, 103-112. Zbl 0804.60016 (Reviewer:
A.N. Philippou). 73.
*DAS, Shubhabrata
(2017). On Generalized Geometric Distributions and Improved Estimation of
Batting Average in Cricket. Communications in Statistics-Theory and Methods. 74.
DAFNIS, S.D., F.S. MAKRI and Z.M. PSILLAKIS
(2010). On the Reliability of Consecutive
Systems. In Engineering and Computer
Science: Proceedings of the World Congress on Engineering 2010, Vol. III, 978-988.
Newswood, IAENG. 75.
DEMIR, S. and S.
ERYILMAZ (2010). Run statistics
in a sequence of arbitrarily dependent binary trials. Statistical
Papers 51(4), 959-973. 76.
DEMIR ATALAY, S. and Melis ZEYBEK (2013). Circular success and failure runs in a sequence of
exchangeable binary trials. Journal of Statistical Planning and
Inference 143 (3), 621-629. 77.
DENG, Li and E.F. SCHUSTER (2001). The
generalized geometric distribution. Proceedings
of the Annual Meeting of the American Statistical Association, pp 6. 78.
DHAR, S.K. (1995). Extension of a negative
multinomial model. Communications in
Statistics Theory and Methods 24, No.1, 39-57. 79.
*DILWORTH, S.
J., and S. R. MANE. (2016). Applications of Fuss-Catalan Numbers to Success
Runs of Bernoulli Trials. Journal
of Probability and Statistics 2016. 80. DUFOUR, J.M. and M. HALLIN (1993). Improved Eaton bounds for linear combinations of bounded random variables, with statistical applications. Journal of the American Statistical Association 88 (423), 1026-1033. 81.
EBNESHAHRASHOOB, M. and M. SOBEL (1990). Sooner
and later waiting time problems for Bernoulli trials: Frequency and run quotas.
Statistics and Probability Letters 9,
No.1, 5-11. 82.
EGUCHI, S. (1984). A characterization of
second order efficiency in a curved exponential family. Annals of the Institute of statistical mathematics 36, 199-206. 83.
EL-BASIL, S. and D.J.
KLEIN (1989). Fibonacci numbers and the topological theory of benzenoid hydrocarbons and related graphs. Journal of Mathematical Chemistry 3, 1-21. 84.
EMURA, T., Y.-H. HU
and Y KONNO (2017). Asymptotic inference for maximum likelihood estimators
under the special exponential family with double-truncation. Statistical
Papers 58 (3), 877-909. 85.
ENCYCLOPAEDIA
BRITANNICA. Unsigned article on "Leonardo
Pisano". 86.
ERLICH, Y and D.
ZIELINSKI (2017). DNA Fountain enables a robust
and efficient storage architecture. Science. See, also, Capacity-approaching DNA storage." bioRxiv (2016): 074237. 87.
ERYILMAZ, S. (2018). On success runs in a sequence of dependent trials with
a change point. Statistics & Probability Letters 88.
ERYILMAZ, S. (2016). Generalized waiting time distributions associated with runs. Metrika 79.3 (2016): 357-368. 89.
ERYILMAZ, S. (2014). Geometric distribution of
order k with a reward. Statistics
and Probability Letters 92, 53-58. 90.
ERYILMAZ, S. (2005). On the distribution and expectation of success runs in nonhomogeneous Markov dependent
trials. Statistical Papers 46, 117-128. Zbl 1072.60056 (Reviewer:
Andreas N. Philippou). 91.
ERYILMAZ, S., M.V. KOUTRAS and I.S.
TRIANTAFYLLOU (2011). Signature based analysis of m-Consecutive-k-out-of-n:
F systems with
exchangeable components. Naval Research
Logistics 58(4), 344-354. 92.
ERYILMAZ, S. and B. MAHMOUD (2012).
Linear-consecutive-k, l-out-of-n: F System. IEEE
Transactions on Reliability 61 (3), 787-791. 93.
ERYILMAZ, S. and F. YALCIN (2011). Distribution of run statistics in partially exchangeable
processes. Metrika, 73(3),
293-304. 94.
ESSOUABRI, D., K.
MATSUMOTO, H. TSUMURA (2011). Multiple zeta-functions associated
with linear recurrence sequences and the vectorial
sum formula Canadian Journal of Mathematics 63, 241-276. 95.
EVANS, R.A. (1990).
Some open questions on strict-consecutive-k-out-of-n-F systems: A reply. IEEE
Transactions on Reliability 39,
380-381. 96.
FABIAN, V. and J.
HANNAN (1987). Local asymptotic behaviour of densities. Statistics and Decisions 5, 105-138. 97.
FAHSSI, N.E. (2012). Polynomial Triangles Revisited. arxiv.org PDF 98.
FALLAHPOUR, M. and D.
MEGIAS (2015). Audio watermarking based on Fibonacci numbers. IEEE/ACM
Trans. Audio, Speech, Lang. Process. 23(8), 1273-1282. 99.
FU, J.C., B.C. JOHNSON and U-M CHANG (2012).
Approximating the extreme right-hand tail probability for the distribution of
the number of patterns in a sequence of multi-state trials. Journal of Statistical Planning and
Inference 142(2), 473-480. 100. FU, J.C. and W.Y.W LOU. (2003). Distribution theory of runs and patterns and its
applications. A finite Markov chain imbedding approach.
Singapore: World Scientific. 101. FU, J.C., L.Q. WANG and W.Y.W LOU (2003). On exact and large deviation
approximation for the distribution of the longest run in a sequence of two-state
Markov dependent trials. Journal of Applied Probability 40, 346-360. 102. FU, J.C. and M.V. KOUTRAS (1994). Distribution theory
of runs: A Markov chain approach. Journal
of the American statistical Association 89, No.427, 1050-1058. 103. GAN, H.C.,
R.J. FRANK, F. AMIRABDOLLAHIAN, A.W. Rainer and R. Sharp (2014). Bio-digital device impact on
a constant load cognitive test of children with physical and neurological
impairments. International Journal of Advances in Computer
Science & Its Applications 4(4), 99-105. 104. GAN, H.C.,
R.J. FRANK, F. AMIRABDOLLAHIAN, R Sharp and A. W. Reiner (2014). Use of re-attempts measure
for evaluating device test results of children with neurological impairments.
Proceedings of 7th International Conference on Human System Interactions,
206-211. 105.
GANI, J. (2003). Patterns in sequences of
events. In Handbook of Statistics 21
(Shanbhag, D.N. and C.R. Rao, eds.), 227-242. 106. GARCIA-RUIZ,
J.M., A. LAKHTAKIA and R. MESSIER (1991). [PDF] ►Does competition between growth elements eventually eliminate
self-affinity? In Speculations
in Science and Technology 15(1), 60-71. 107. GARDINER,
J. (1982). Local asymptotic normality for progressively censored likelihood
ratio statistics and applications. Journal
of Multivariate Analysis 12, 230-247 (1982). 108. GAREL, B. B. (1989). The asymptotic distribution of the
likelihood ratio for MA processes with a regression trend. Statistics
& Decisions 7, 167-184. 109. GAUTHIER,
N. (2004). Convolving the m-th powers of the
consecutive integers with the general Fibonacci sequence using Carlitz´s weighted Stirling polynomials of the second
kind. The Fibonacci Quarterly 42, 306-313. 110. *GERA, A.E. (2018). Simultaneous demonstration tests
involving sparse failures. Statistics & Probability Letters, 111. GERAKIS,
George and A. ZISOPOULOS (2015). Mathematic
and Algorithmic Failure Meet Misinterpretation and Inefficiency in Integrated
Systems for FOREX, CFD, Taxis-Net and E-Banking. vs-net.eu [PDF] 112. GIMENEZ,
P. and H. BOLFARIN (1997). Corrected score functions in classical
error-in-variables and incidental parameters models. Australian Journal of Statistics 39(3), 325-344. 113. GLAZ, J. (1993). Approximation for the tail probabilities and moments of
the scan statistic. Statistics in Medicine 12, 1845-1851 114.
GLAZ, J., J. NAUS and S.
WALLENSTEIN (2001). Scan
Statistics,
Springer-Verlang. 115.
GODBOLE, A.P. (1991).
Poisson approximation for runs and patterns of rare events. Advances in Applied Probability 23,
851-865. 116. GODBOLE, A.P., S.G. PAPASTAVRIDIS and R. WEISHAAR (1997). Formulae
and recursions for the joint distribution of success runs
of several lengths. Annals of the
Institute of Statistical Mathematics 49 (1), 141-153. 117. GOMEZ-DENIZ, E. (2010). Another generalization of the geometric
distribution. TEST 19(2), 399-215. 118. GOMEZ-DENIZ, E. and E. CALDERIN-OJEDA (2015). Parameters estimation for a
new generalized geometric distribution. Communications in Statistics:
Simulation and Computation 44(8),
2023-2029. 119. GOMEZ-DENIZ,
E., J.M. SARABIA and E. CALDERIN-OJEDA (2011). A new discrete distribution with
actuarial applications. Insurance:
Mathematics and Economics 48, 406-412. 120. *GOROWSKI,
Jan and A. KOMNICKI (2017). Fibonacci polynomials of order k. Annales Universitatis Paedagogicae Cracoviensis Studia ad Didacticam
Mathematicae Pertinentia
VI (2014). 121. GUREVICH,
V.A. (1987). Asymptotic
distribution of minimum contrast estimators. Journal of Mathematical Sciences 39, 2571-2578. Translated from Statisticheskie Metody,
pp. 56-65, 1980. 122. GRABNER, P.J. and H. PRODINGER (1994). The Fibonacci killer.
Fibonacci Quarterly 32, No.5, 389-394
(1994). Zbl 0813.60016 (Reviewer: A.N. Philippou). 123. GROSSMAN,
G.W. (1997). Fractal construction by orthogonal projection using the Fibonacci
sequence. Fibonacci Q. 35, 206-224. Zbl 0882.11010 (Reviewer:
A.N. Philippou). 124. GUPTA, Rupak, and Geeta DEY (2014). Some
aspects of Poisson, mixture of Poisson and generalized Poisson distributions of
order k. Electronic Journal
of Applied Statistical Analysis
7(1), 14-25. 125. GUPTA, R., K.K. DAS and D. DAS (2008). A family of Abel
series distributions of order k. [PDF] ►Pak.
J. Statist. 24(3),
173-178. 126. HAMADA,
Kohei, Hisashi YAMAMOTO and Hideki NAGATSUKA (2009). Efficient algorithm for
distributions of numbers of runs in a sequence of s-kinds of outcomes, APIEMS
646-650. 127. HAN, Q. and S. AKI (2000). Waiting time problems in a two-state Markov
chain. Annals of the Institute of
Statistical Mathematics 52, 778-789. stmaz 0989.60018 (Reviewer: Andreas N.
Philippou). 128. HAN, S. and S. AKI (2000). A unified approach to binomial-type
distributions of order k. Communications in Statistics – Theory and Methods 29, 1929-1943. 129. HE, A.-M., X. ZAO, L.-R. CUI and W.-J. XIE
(2009). A study on reliability and component importance of linear overlapping
m-consecutive-k-out-of-n: F system. Binggong Xuebao/Acta Armamentarii 30 (suppl 1), 135-138. 130. HEIJMANS, R.D.H. and J.R. MAGNUS (1986). On the first-order efficiency
and asymptotic normality of maximum likelihood estimators obtained from
dependent observations. Statistica Neerlandica 40(3),
169-188. 131. HENZE, N. and H. RIEDWYL (1998). How
to Win More: Strategies for Increasing a Lottery Win. A.K. Peters. 132. HILL, D.R. and D.A. KING (1998). Studies in medieval Islamic technology: from Philo to al-Jazarī., Ashgate. 133. HIRANO, K. (1986). Some properties of the distributions of order
k. In Fibonacci
Numbers and Their Applications, Pap. 1st Int. Conf., Patras/Greece
1984, Math. Appl., D. Reidel Publ. Co. 28, 43-53. Zbl
0601.62023 (Reviewer: A.N.
Philippou). 134. HIRANO, K., S. AKI and M. UCHIDA (1997). Distributions of success-runs
until the first consecutive k successes in higher order Markov dependent
trials. In Advances in Combinatorial
Methods and Applications to Probability and Statistics (edited by N. Balakrishnan),
401-410. 135. HIRANO, K. and S. AKI (1993). On number of occurrences of success runs
of specified length in a two-state Markov chain. Statistica Sinica 3, 313-320. 136. HIRANO, K., S. AKI, N. KASHIWAKI and H. KUBOKI (1991). On Ling's
binomial and negative binomial distributions of order k. Statistics and Probability Letters 11, No.6, 503-509. 137. HIRANO, K., H. KUBOKI, S. AKI, and A. KURIBAYASHI (1984). Figures of Probability Density
Functions-Discrete Univariate Case. Computer Science Monographs No. 20, The
Institute of Statistical Mathematics, Tokyo. 138. HOLST, L. and T. KONSTANTOPOULOS, (2015). Runs in coin tossing: a general approach
for deriving distributions for functionals. Journal of Applied
Probability, 52(3), 752-770. 139. HOVHANNISYAN, H., K. LU and J. WANG (2015). A novel high-speed IP-timing
covert channel: Design and evaluation. Communications (ICC), 2015 IEEE
International Conference on, 7198-7203. 140. HUANG, W.T. and C.S. TSAI (1991). On a modified binomial distribution of
order k. Statistics and Probability
Letters 11, 125-131. 141. *HUSSAIN, Zawar, J. SHABBIR, Z. PERVEZ, S.F. SHAH (2017). Generalized Geometric distribution of order k: A
flexible choice to randomize the response. Communications
in Statistics - Simulation and Computation 46 (6). 142. IBRAGIMOV, I.A and HAS’MINSKII, R.Z. (1979). Statistical Estimation: Asymptotic Theory (in Russian). Translated
by S. Kotz (1981). Springer-Verlag, New York. 143. IM, S. (1985). Analyse d´une variable binaire et de plusieurs
variables continues. Revue de statistique appliqué 33 (4), 15 - 28. 144. *INOUE, K. and S. AKI. (2018). Joint distributions of numbers
of runs of specified lengths on directed trees. Statistical Papers . 145.
INOUE, K. and S. AKI (2011). Bivariate
Fibonacci polynomials of order k with statistical applications. Annals of the
Institute of Statistical Mathematics 63(1), 197-210. 146.
INOUE, K., S. AKI and K. Hirano (2011). Distributions
of simple patterns in some kinds of exchangeable sequences. Journal of Statistical Planning and
Inference 141(8), 2532-2544. 147. INOUE, K.
(2004). Joint distributions associated with patterns, successes and failures in
a sequence of multi-state trials. Annals of the Institute of Statistical
Mathematics 56, 143-168. 148. ISLAM, M.A. and SINGH, K.P. (1992). Multistate survival models for partially censored data. Environmetrics 3(2), 223-234. 149. JEGANATHAN,
P. (1982). On the asymptotic theory of estimation when the limit
of the log-likelihood ratios is mixed normal. [PDF]
from isical.ac.in. Sankhya 44A, 173-212. 150. JIANCHENG, Zou, R.K. WARD and Qi DONGXU (2004). A new digital image scrambling method
based on Fibonacci numbers. Circuit
and Systems 3, 965-968. 151. JOHNS,
C.J., B.A. HOLMEN, D.A. NIEMETER and R.H. SHUMWAY (2001). Non-linear regression
for modeling censored one-dimensional concentration profiles of fugitive dust
plumes. Journal of Agricultural Biology and Environmental Statistics 6,
99-117. 152. JOHNSON,
N. L., S. KOTZ and N. BALAKRISHNAN (1997). Discrete
Multivariate Distributions, Wiley, New York. 153. JOHNSON, N.L., S. KOTZ and A.W. KEMP (2005). Univariate Discrete Distributions, 3rd ed. Wiley
Series in Probability and Mathematical Statistics. New York: John Wiley &
Sons. 154. KALANTARI,
B. (2000). Generalization of Taylor's theorem and Newton's method via a new
family of determinantal interpolation formulas and
its applications. J. Comput. Appl. Math. 126, No.1-2, 287-318. 155. KAMALJA, K. K. (2017).
Markov binomial distribution of order k and its applications. Statistical Papers 58 (3): 831-853.. 156. KAMALJA,
K.K. (2014). On the joint distribution of success runs of several lengths in
the sequence of MBT and its applications. Statistical Papers 55,
1179-1206. 157. KAMALJA, K.K. and K.P. AMRUTKAR (2014). Computational methods for reliability and importance
measures of weighted-consecutive-system. IEEE Transactions on Reliability
63(1), 94-104. 158. KAN, C.
(2018). A Note on Circular m-consecutive-k-out-of-n: F Systems.
In Trends and Perspectives in Linear Statistical
Inference, 131-142. 159. KARA-TERKI, Nesrine, and Tahar MOURID (2016). On local asymptotic normality for
functional autoregressive processes. Journal
of Multivariate Analysis 148
(2016): 120-140. 160. KEMP, A.W. (1997). Generalizations of classical discrete distributions.
In Encyclopaedia of Statistical Sciences,
Updated Vol. 1 (edited by S.
Kotz, C.B. Reed, and D.l. Banks), Wiley, New
York. 161. KEMP, A.W.
and KEMP, C.D. (1988). A simple inspection scheme for two types of defect. J. Oper. Res. Soc.
39, No.3,
311-315. 162. KESSLER,
D. and SCHIFF, J. (2004). A combinatoric proof and generalization of Ferguson’s
formula for k-generalized Fibonacci numbers. The Fibonacci Quarterly 42, 266-273. 163. KIANG, D., T. OCHIAI and S. DATE (1990). Tunnelling through Fibonacci
barriers. American Journal of Physics 58,
1200-1201. 164. KILIC, E.,
B. ALTUNKAYNAK and D. TASCI (2006). On the computing of the generalized order-k
Pell numbers in log time. Applied
Mathematics and Computation 181, 511-515. 165. KIM, H.J., H.Y. WON and Y.G. MOON (2004). Comparative Studies of the
reliability estimation for a circular consecutive-r-out-of-k: F system with
exponential lifetime. Journal of the
Korean Data Analysis Society 6, 683-694. 166. KIM, Sungsu, C. PARK and Jungtaek OH
(2013). On waiting time distribution of runs of ones
or zeros in a Bernoulli sequence. Statistics
and Probability Letters 83(1), 339-344.. 167. KLEIN, S.T. (1991). Combinatorial representation of generalized
Fibonacci numbers. The Fibonacci Quarterly 29, 124-131. 168. KLOSTERMEYER, W.F., M.E. MAYS, L. SOLTES and G. TRAPP (1997). A Pascal
rhombus. The Fibonacci Quarterly 35, 318-328. 169. KOCHERLAKOTA, S. and K. KOCHERLAKOTA (1992). Bivariate Discrete Distributions, Marcel Dekker, New York. 170. KOLEV, N. and L. MINKOVA (1997). Discrete distributions related to
success runs of length k in a multi-state Markov chain. Commun
Stat.Theory Methods 26, No.4, 1031-1049. 171. KOMATSU, Takao
(2012). Linear recurrence relations associated with multinomial Pascal
triangles, II. Far East Journal of
Mathematical Sciences 67(2), 153-180. 172. KONG, Yong. The mth longest runs of
multivariate random sequences. Annals
of the Institute of Statistical Mathematics 69 (3): 497-512. 173. *KONSTANTOPOULOS, T, Z. LIU and X. YOUNG (2015). Laplace transform
asymptotics and large deviation principles for
longest success runs in Bernoulli trials. - arXiv preprint arXiv:1507.02935. 174.
*KOSE, H., N. YILMAZ and N. TASKARA (2014). On
properties of Tribonacci-Lucas polynomials. arxiv.org/pdf/1409.3710. 175. KOU, S.G. and Y.S. CHOW (1997). [PDF] A central limit theorem for
the number of success runs: an example of regenerative processes. Statistica
Sinica 7, 157-166. 176. KOUTRAS, M.V. and S. ERYILMAZ* (2017). Compound geometric
distribution of order k. Methodology and Computing in Applied Probability,
19 (2), 377-393. 177. KOUTRAS, M.V. and F.S. MILENOS (2012). Exact and asymptotic
results for pattern waiting times. Journal of Statistical Planning and Inference 142(6), 1464-1479. 178. KOUTRAS, M.V. and V.A. ALEXANDROU (1997). Sooner waiting time problems
in a sequence of trinary trials. J. Appl. Probab. 34, No.3, 593-609. 179. KOUTRAS, M.V., G.K. PAPADOPOULOS and S.G. PAPASTAVRIDIS (1995). Runs on
a circle. Journal of Applied Probability 32,
396-404. 180. *KUHANATENAKUL,
K. and P. ANANTAKITPAISAL (2017). The k-nacci triangle and applications. Cogent Mathematics. https://doi.org/10.1080/23311835.2017.1333293. 181. KUMAR, A.N. and N.S. UPADHYE (2017). On
Discrete Gibbs Measure Approximation to Runs. arXiv:1701.03294 - arxiv.org 182. KUMAR, A.N. and N.S. UPADHYE (2017). Pseudo-binomial Approximation to (k_1, k_2) runs arXiv:1609.07847 – arxiv.org. 183. *KUMAR, A.N. and N.S. UPADHYE (2017). On Perturbations of Stein
operator. Communications in Statistics-Theory and Methods 184. *KUMAR, C. S. and B. U. NAIR. "On Generalized
Hyper-Poisson Distribution of Order k and its Application. Communications in Statistics-Theory
and Methods . 185. *KUMAR, C. S. and A. RIVAZ. An order k version of the
alternative zero-inflated logarithmic series distribution and its applications. Journal of Applied Statistics:
1-15. 186. KUMAR, C. S. and A. RIVAZ (2015). A zero-inflated logarithmic series distribution of order k and its applications. Advances in Statistical Analysis 99(1),
31-43.
187. KUMAR, C.S. (2009). A Class of Discrete
Distributions of Order k. Journal of Statistical Theory and Practice 3(4), 795-803. 188. KUMAR, C. S. and T.S.K. MOOTHATHU (2000). Generalized hypergeometric
factorial moment distribution of order k. Calcutta
Stat. Assoc. Bull. 50, No.197-198, 71-78. Zbl
0995.60013 (Reviewer: Andreas
N. Philippou). 189. KUMAR, C.S. and B.U. NAIR (2016). On
Generalized Hyper-Poisson Distribution of Order k and its Application.
Communications in Statistics-Theory and Methods. 190. KUO, W.
and ZUO, M.J. (2003). Optimal Reliability Modeling: Principles and
Applications, Wiley, New York. 191. KUPPER,
L.L., S.M. O’BRIEN and B.H. NEELON (2011). Exercises and Solutions in Biostatistical Theory. Taylor & Francis / CRC Press, Boca Raton, FL. 192. LAI, C.D. (2006). Constructions of discrete bivariate
distributions. In Advances in
Distribution Theory, Order Statistics, and Inference (edited by N.
Balakrishnan, J.M. Sarabia and E. Castillo). Birkhauser, Boston. 193.
LAKHTAKIA, A., R.
MESSIER, V.K. VARADAN and V.V. VARADAN (1987). Fractal structures derivable
from the generalizations of the Pascal triangle. Journal of Physics A –
Mathematical and General 20,
735-738. 194. LAMBIRIS, M. and S. PAPASTAVRIDIS (1985). Exact reliability formulas for
linear and circular consecutive-k-out-of-n: F systems. IEEE Transactions on Reliability R-34, 124-125. 195. LEI, Tianhu and T.P.L. ROBERTS, (2011). A new
methodology for detecting source number. Progress in Biomedical Optics and
Imaging-Proc. SPIE 7965, 796514. 196. LASCOUX, A. (1986). Suites récurrentes linaires. (Linear
recursive sequences). (French) Adv. Appl. Math. 7, 228-235.
197. LECAM, L. (1974). Notes on
Asymptotic Methods in Statistical Decision Theory. Centre de
Recherché Mathématiques, Université de Montréal. 198. LEVET, J.-P. (2003). Les espaces philologiques d’Eratosthène. In VION-DURY, J., J.-M. GRASSIN and B. WESTPHAL (eds.) Littérature et espaces, 77-86. Presses Universitaires de Limoges. 199. LI, Lung-An and Tzu-Hui HUANG (2008). An
algorithm for calculating the distribution of runs and patterns-the finite
Markov chain imbedding approach. Proceedings of the Fourth International Conference on Natural
Computation 5, 412-418. 200. LIN, Min-Sheng (2004). An O(k(2).log(n))
algorithm for computing the reliability of consecutive-k-out-of-n: F systems. IEEE Transactions on Reliability 53(1),
3-6. 201. LING, K.D. (1989). A new class of negative binomial distributions of
order k. Statistics and Probability
Letters 7, 371-376. 202. LING, K. D. and T.Y. LOW (1993). On the soonest and latest waiting time
distributions: succession quotas. Communications
in Statistics-Theory and Methods 22, 2207-2221. 203. *LINKE, Yu. Yu. (2015). Asymptotic properties of one-step
M-estimators based on nonidentically distributed
observations and applications to some regression problems. arXiv preprint arXiv:1503.03393, 204. LIPINSKI-PAES, T. and O.S. DE SOUZA (2014). MASTERS: A general
sequence-based multiagent system for protein TERtiary structure prediction. Electronic Notes in
Theoretical Computer Science 306, 45-49. 205. LORCH, R.
(2001). [PDF] Greek-Arabic-Latin:
The Transmission of Mathematical Texts in the Middle
Ages. Science in Context 14 (1-2),
313-331. 206. LOU,
W.Y.W. and J.C. FU (2009). On
Probabilities for Complex Switching Rules in Sampling Inspection. In Scan Statistics, Methods and Applications
(eds. Joseph Glaz, Vladimir Pozdnyakov and Sylvan Wallenstein), 203-219. Springer.
207. LUO, Xin Hua. (1987). Poisson
distribution of order K and its properties. Kexue Tongbao, Foreign Lang. Ed. 32, 873-874. Zbl 0632.60016, MR914327 (89c:60017) (Reviewer: A.N.
Philippou). 208. MACEDO, D.X. and I. GUEDES (2010). Electric potential
of point charges distributions: on the convergence criteria of infinite series
(in Portuguese). Revista Brasileira de Ensino de Fisica 32(3), 3309.
209. MAHMOOD,
K. B. B. (2009). A new polynomial sequence as a guide to numerical solutions
for applied-physics-related partial differential equations under Dirichlet-Newman-type exogenous boundary conditions. Numer. Methods Partial Differential Eq.
25(4), 802-809. 210.
MAK, T.K. (1982).
Estimation in the presence of incidental parameters. The Canadian Journal of Statistics 10, 121-132. 211.
Makri, Frosso S., and Zaharias M. Psillakis.
"On runs of ones defined on a q-sequence of
binary trials." Metrika (2016): 1-24. 212.
MAKRI, F.S. (2010). On occurrences of F-S strings in linearly and
circularly ordered binary sequences. J. Appl. Probab. 47(1), 157-178. 213.
MAKRI, F.S. and Z. PSILLAKIS (2013). Exact distributions of
constrained (k, ℓ) strings of failures between subsequent successes.
Statistical Papers 54(3), 783-806. 214. MAKRI,
F.S., Z. M. PSILLAKIS and A.N. ARAPIS (2013). Counting Runs of Ones with
Overlapping Parts in Binary Strings Ordered Linearly and Circularly.
International Journal of Statistics and Probability 2(3), 50-60. 215.
MAKRI, F.S., Z.M. PSILLAKIS and N. KOLLAS
(2012). Counting runs of ones, and ones
in runs of ones in binary strings. Open
Journal of Applied Sciences 2(4B), 44-47. 216. MARKETT,
C. (1994). Triple sums and the Riemann zeta function. J. Number Theory 48, No.2, 113-132. 217. MATSUDA, T. (1976). A
characterization of contiguous probability measures in the independent
identically distributed case. Osaka Journal of Mathematics 13, 335-348. 218.
MEEHAM, T., J. HICKS
and F. KRAGH (2006). Maximum likelihood sequence detection of a bit - stuffed
data source. IEEE ICC 2006 Proceedings,
1514 -1519. 219.
MINKOVA, L.D. 2010). Pólya-Aeppli
Distribution of order k. Communications in Statistics - Theory and
Methods
39(3), 408-415. 220.
MICKENS, Ronald E. (2015). Difference
Equations: Theory, Applications and Advanced Topics, Third Edition, CRC
Press. 221.
MITZENMACHER, M., R.
PAGH and N. PHAM (2014). Efficient estimation for high similarities
using odd sketches. In Proceedings of the 23rd international conference on
World Wide Web, 109-118. International World Wide Web Conferences Steering
Committee. 222. MOHANTY, S.G. (1994). Success runs of length k in Markov dependent trials. Annals of the
Institute of Statistical Mathematics 46, No.4, 777-796. Zbl 0824.60016, 223. MOORE, M. (1987). Inférence
statistique dans les processus stochastique: Aperηu
historique. (Inference in stochastic processes: historical notes).
(French) Can
J. Stat. 15, No.3, 185-207. 224. MOULINE,
M. and M. RACHIDI (1999). Application of Markov chains properties to
r-generalized Fibonacci sequences. Fibonacci
Q. 37, No.1, 34-38 Zbl
0937.11004 (Reviewer: Andreas N. Philippou). 225. MUNARINI,
E. (1997). A combinatorial interpretation of the generalized Fibonacci numbers.
Adv. Appl. Math. 19, No.3, 306-318. Zbl 0884.11017 (Reviewer:
A.N. Philippou). 226. *MUNTRU,
N., R GOSH and M. BHUSHAN (2017). Computation of Alarm Relevant Probabilities Using
Geometric Random Variable Modeling. IFAC-PapersOnLine, 227. MUSELLI,
M. (1996). Simple expressions for success run
distributions in Bernoulli trials. Statistics
and Probability Letters 31, No.2, 121-128. 228. NASHWAN, IIH (2015). New Recursive Algorithm to Find the Failure
Function of the Connected (2, 2)-out-of-(m, n): F Linear and Circular System. IUGNES 23(2)
(2015) 21-28. 229. NEKOUKHOU,
V., M.H. ALAMATSAZ, H.BIDRAM and A.H. AGHAJANI (2015). Discrete
beta-exponential distribution. Communications in Statistics-Theory and
Methods 44(10), 2079-2091. 230. NEKOUKHOU, V., M.H. ALAMATSAZ and H.BIDRAM (2012). A discrete analog of the
generalized
exponential distribution.
Communications in Statistics-Theory and Methods 41, 2000–2013. 231. OBRIEN, P.C. and M.A. AGIN (1994). Robust procedures for detecting
non-random patterns. In Runs and Patterns
in Probability: Selected Papers (edited by A.P. Godbole
and S.G. Papastavridis), 183-203. 232. OLLERTON,
R.L. and A.G. SHANNON (2004). Extensions of generalized binomial coefficients. In Howard, F.T. (ed.) Applications
of Fibonacci Numbers 9,
187-189. 233.
OVERILL, R.E. (1993).
On the combinatorial complexity of fuzzy pattern matching in music analysis. Computers
and the Humanities 27,
105-110. 234. PADGETT, W.J. and L.J. WEI (1982). Estimation of the ratio of scale
parameters in the two-sample problem with arbitrary right censorship. Biometrika 69, 252-256. 235. PAN, X.
(2002). Modified Fibonacci search with prior information. Proceedings -
Annual Meeting of the Decision Sciences Institute, 1612-1617. 236. PANARETOS, J. and E. XEKALAKI (1986). On some distributions arising from
certain generalized sampling schemes. Communications
in Statistics-Theory and Methods 15,
873-891. 237.
PAPAGEORGIOU, H.
(1997). Classical discrete distributions. In Encyclopedia of Statistical
Sciences, Updated Vol. 1 (edited by S. Kotz and N.L. Johnson) 93-109,
Wiley, New York. 238.
PAPASTAVRIDIS, S.G. and M.V.KOUTRAS (1993).
CONSECUTIVE-k-out-of-n SYSTEMS. In K.B. Misra (ed) New Trends in System
Reliability Evaluation, 328-248, Elsevier Science Publishers B.V. 239. PARK, B.U. (1987). LOCAL ASYMPTOTIC NORMALITY FOR INIEPENDENT NOT
DENTICALLY DISTRIBUTED OBSERVATIONS IN SEMIPARAMETRIC MODELS. [PDF]
from ncsu.edu 240.
PATIL, G.P. (1985).
Multivariate logarithmic series distribution. In Encyclopedia of Statistical
Sciences 6 (edited by S. Kotz and N.L. Johnson), 83-85, Wiley,
New York. 241.
PATIL, G.P., M.T.
BOSWELL and M.V. RATNAPARKHI (1984). Statistical
Distributions in Scientific Work 6 & 7. International Co-operative Publishing
House, Fairland. 242.
PEI, Y. J., H. B.
WANG, and S. D. CHENG (2009). A dual LRU based algorithm for identifying and
measuring large flows. Tien Tzu Hsueh
Pao / Acta Electronica Sinica 37(4),
684-691. 243. PHILIPPOU, G.N. and C. GEORGHIOU (1986). Fibonacci-type
polynomials and Pascal triangles of order k. In Fibonacci Numbers and Their Applications, Pap. 1st Int. Conf.,
Patras/Greece 1984, Math. Appl., D. Reidel Publ. Co. 28, 229-233. 244. POGLIANI, L., M. RANDIC and N. TRINAJSTIC (1998). Much ado about nothing
– an introductive inquiry about zero. International
Journal of Mathematical Education and Science and Technology 29, 729-744. 245.
PRAKASA-RAO, B.L.S.
(1975). The Berry Esseen bound for
minimum contrast estimators in the independent non-identically distributed
case. Metrika 22, 225-239. 246.
PRODINGER, H (1995).
Geometric distributions and forbidden sub words. The Fibonacci Quarterly
33, 139-141. 247.
*PRODINGER, H.
(2016). Additional results on some recent finite sums. The Fibonacci
Quarterly 248.
PUTZ, J.F. (1986).
The Pascal polytope: an extension of Pascal’s triangle to N dimensions. The
College Mathematics Journal 17, 144-155.
249.
RAKITZIS, A.C. and
D.L. ANTZOULAKOS (2015). Start-up demonstration tests
with three-level classification. Statistical Papers 56(1),
1-21. 250.
RAKITZIS, A.C. and
D.L. ANTZOULAKOS (2013). A
Start-Up Demonstration Test Based on Exchangeable Binary Trials. IEEE Transactions on Reliability 62(3), 736-745. 251.
RAMOS, H.M.,
D. ALMORZA and J.A. GARCIA-RAMOS (2002).On characterizing the Polya distribution. ESAIM,
Probab. Stat. 6, 105-112. 252.
*RASCHKE, Mathias (2017).
Opportunities of the minimum Anderson-Darling estimator as a variant of the
maximum likelihood method. Communications
in Statistics-Simulation and Computation. : 253.
RENAULT, J. and B. ZILIOTTO (2014). Hidden
Stochastic Games and Limit Equilibrium Payoffs. arxiv.org
[PDF] 254.
RODRIGUEZ-LARA, B. M.
and H. MOYA-CESSA (2013). Photon transport in binary photonic lattices.
Physica Scripta 87, 03816 (7pp) arXiv 1301.1376 pdf. 255.
ROBIN, S. and J.J. DAUDIN (1999). Exact distribution of word occurrences in a random
sequence of letters. Journal of Applied Probability 36, 179-193. 256. ROSEN,
K.H., J.G. MICHAELS, J.L. GROSS, J.W. GROSSMAN and D.R. SHIER (2000). Handbook of Discrete and Combinatorial
Mathematics, CRC. 257. ROUSSAS, G. G. (1972). Contiguity
of Probability Measures: Some Applications in Statistics, Cambridge
University Press, Cambridge. 258. ROUSSAS,
G.G. and D. BHATTACHARYA (2011). Revisiting local asymptotic normality (LAN)
and passing on to local asymptotic mixed normality (LAMN) and local asymptotic
Quadratic (LAQ) experiments. In Advances in Directional and Linear
Statistics,
253-280, Springer. 259.
ROUSSAS, G.G. and
DROSSOS, C.A. (1975). Asymptotic properties of estimates in the INID case. Proceedings of the International Statistical
Institute, 40th Session, 1-9. 260.
RUSHDI, A.M. (1989).
A conditional probability treatment of strict-consecutive-k-out-of-n: F
systems. Microelectronics and Reliability
29, 581-587. 261.
SANDOR, J. and B. CRSTICI (2004). Stirling,
Bell, Euler and Eulerian numbers. In Handbook of Number Theory II,
459-598. Kluwer Academic Publishers, Dordrecht. 262.
SARKAR, A., K. SEN and ANURADHA (2004).
Waiting time distributions of runs in higher order Markov chains. Annals of the Institute of Statistical
Mathematics 56, 317-349. Zbl 1077.60052 (Reviewed
by Andreas N. Philippou). 263.
*SASTRY, D.V.S., D.
BHATI, R. N. RATTIHALLIC, and E. GOMEZ-DENIZ (2015). On zero distorted generalised geometric distribution. Communications in
Statistics-Theory and Methods,. 264.
Satoh,
Kenichi, Tetsuji Tonda, and
Shizue Izumi. "Logistic Regression Model for
Survival Time Analysis Using Time-Varying Coefficients." American Journal of Mathematical
and Management Sciences 35.4
(2016): 353-360. 265. SCHORK, M.
(2007). Generalized Heisenberg algebras and k - generalized Fibonacci
numbers. J. Phys. A: Math. Theor. 40 (2007),
4207-4214. 266.
SCHUSTER, E.F.
(1994). Exchangeability and recursion in the conditional
distribution theory of number and length of runs. In Runs and
Patterns in Probability, Kluwer Academic
Publishers. Math. Appl., Dordr. 283, 91-118. 267. SEGAL,
Mark R. (2007). Chess, Chance and
Conspiracy [PDF]. Statistical Science 22(1),
98-108. 268. SEN, K. and B. GOYAL (2004). Distributions of patterns of two failures
separated by success runs of length k. Journal of the Korean Statistical
Society 33, 35-58. 269. SEN, K., M. AGARWAL and S. BHATTACHARYA (2003). On circular
distributions of order k based on Polya-Eggenberger
sampling scheme. The Journal of
Mathematical Sciences 2 (New Series), 34-54 270. SEN, K., M.L. AGARWAL and S CHAKRABORTY (2002). Generalized Polya-Eggenberger model of order k via lattice path
approach. J. Stat. Plann.
Inference 102(2), 467-476. 271. SHALLIT, J.O. (1986). Metric theory of Pierce expansions. The Fibonacci Quarterly 24, 22-40. 272. SHANNON, A.G. (2013). The
sequences of Horadam, Williams and Philippou as generalized Lucas sequences. Advanced Studies in Contemporary Mathematics (Kyungshang) 23 (3), 525-532. 273. SHANNON, A.G. and R.L. OLLERTON (2002). Combinatorial matrices and
linear recursive sequences. The Fibonacci Quarterly 40, 417-423. 274. SHAO, Jiguang, and Sheng FU. "On the modes of the negative binomial
distribution of order k." Journal
of Applied Statistics (2016):
43 (11), 2131-2149. 275. SHAO, Jiguang and Qiuyuan
WANG (2015). Multidimensional geometric distribution and multidimensional
Poisson distribution in independent trials. Beijing Jiaotong
Daxue Xuebao/Journal of
Beijing Jiao tong University 29 (3), 122-128 (Chinese, English summary).. 276. SHEN, Y.
and W. ZHANG (2002). A study on reliability computing of circular
consecutive-k-out-of-n: G systems. Chinese Journal of Electronics 11 (2), 235-238. 277. SHETNIKOV,
A.N. / Щетников,
А. И. (2008). In AFONASIN, E. / Афонасин, E. (ed.) ΣΧΟΛΗ Философское антиковедение и классическая. Google Books АЛГОРИТМ РАЗВОРАЧИВАНИЯ ВСЕХ ЧИСЛОВЫХ ОТНОШЕНИЙ ИЗ ОТНОШЕНИЯ РАВЕНСТВА И ИДЕАЛЬНЫЕ ЧИСЛА ПЛАТОНА. 278.
*SHIRKE, D.T., S.R.
SUPANEKAR and D. BHAT (2017). On k-distorted generalized discrete family of
distributions. Communications in Statistics 279.
SHMERLING
Efraim (2013). A range reduction method for
generating discrete random variables. Statistics
and Probability Letters 83 (4), 1094–1099. 280.
SHMERLING
Efraim (2012).System of difference
equations for defining the Markov geometric distribution of order k.
Functional Differential Equations 19 (3-4), 271-280. 281.
SHMUELI, G. and A. COHEN
(2000). Run-related probability functions applied to sampling inspection. Technometrics 42, 188-202. 282.
*SHOAIB, M., Z IQBAL
and M. AHMAD (2017). Generalized alternative hyper-Poisson distribution. Pak. J. Statist, 283. *SINHARAY, Sandip (2015). The Asymptotic Distribution of
Ability Estimates beyond Dichotomous Items and Unidimensional
IRT Models. Journal of Educational and Behavioral Statistics,
on line first. 284.
SINHA, K. and B.P.
SINHA (2009). On the distribution of runs of ones in binary strings. Computers and Mathematics with
Applications 58(9), 1816-1829. 285. SIRCA, Simon (2016). Special discrete probability distributions. In Probability
for Physicists, pp. 123-142. Springer International Publishing. 286. SITARAMACHANDRARAO, R. and B. DAVIS (1986). Some identities involving
the Riemann zeta function. Indian Journal of Pure and Applied Mathematics 17, 1175-1186. 287.
SMITH, I., A. FERRARI and M. CARBILLET (2009). Detection of a moving source in speckle noise. application
to exoplanet detection. IEEE Transactions on Signal
Processing
57(3), 904-915. 288.
SOFO, A. (2011). Harmonic sums and rational multiples of zeta functions. Boletin de la Sociedad Matematica Mexicana 17(1), 1-12. 289. SOUBEYRAND,
S., I. SACHE, C. LANNOU and J. CHADOEUF (2007). A frailty model to access plant
disease spread from individual count data. Journal
of Data Science 5, 67-83. 290. SRIDHAR,
K.N. and C.C. MUN (2009). Modeling link lifetime data with parametric
regression models in MANETs. IEEE
Communication Letters 13(12), 983-985. 291. SRIVASTAVA,
H.M. and Junesang CHOI (2001). Series
Associated with the Zeta and Related Functions. Springer. 292. SRIVASTATVA, V.K. and FAHIM, A. (1991). An enhanced integer simplicial optimization method for minimum cost spares for
k-out-of-n systems. IEEE
Transactions on Reliability 40(3), 265 – 270. 293. STEFANOV, V.T. (2000). On some waiting time problems. Journal of Applied Probability 37
(2000), 756-764. 294. STEFANOV, V.T. and R. MANCA (2013). Distributions
associated with (k1, k2) events
on semi-Markov binary trials. Journal of Statistical Planning and Inference
143
(7), 1233-1243. 295. STEPNIAK, C. (2013). On distribution of waiting time for the first
failure followed by a limited length success run. Applicationes Mathematicae, 40(4), 421–430. 296. STILLINGER, F.H. and T. HEAD-GORDON (1995). Collective aspects of
protein folding illustrated by a toy model. Physical
Review E 52, 2872- 2887. 297. STOYANOV, J. (1987). Counterexamples
in Probability, Wiley, Chichester 298. STOYANOV, J., I. MIRAZCHIISKI, Z. IGNATOV and M. TANUSHEV (1989). Exercises Manual in Probability Theory. Kluwer Academic Publishers, Dordrecht. 299. STRASSER Mario, Christina POPPER, Srdjan ČAPKUN (2009). Efficient
uncoordinated FHSS anti-jamming communication. In Secure communication, 207-218. Proceedings of the tenth ACM international symposium on Mobile ad hoc
networking and computing. New
Orleans, LA, USA. 300. STRUGARIU,
l. and STRUGARIU, C. [PDF] ►Polinoame Fibonacci,
polinoame ciclotomice. Recreatii Matematice X (1),
8-12. 301.
SUN, X.-J., X.B. WU,
C. WANG and Z.-L. (2015). Exploring the dynamic of sliding window for
self-healing key distribution schemes in wireless sensor networks. Tien Tzu Hsueh Pao/Acta Electronica Sinica 43(3),
447-453. 302. SWEETING, J. (1980). Uniform asymptotic normality of maximum likelihood
estimator. The Annals of Statistics 8,
1375-1385. 303.
SWENSEN, A.R. (1985).
The asymptotic distribution of the likelihood ratio for autoregressive time
series with a regressive trend. Journal
of Multivariate Analysis 16, 54-70. 304.
TAHER, R. Ben, M.
RACHIDI (2016). Solving some generalized Vandermonde
systems and inverse of their associate matrices via new approaches for the Binet formula. Applied
Mathematics and Computation 290:
267-280. 305.
TAHER, R. Ben, M. RACHIDI and M. SAMIH
(2014). Recursiveness in Hilbert Spaces and Application to Mixed ARMA(p, q) Process. International Journal of Contemporary
Mathematical Sciences 9 (15), 715-726. 306.
TANK, F. and S. ERYILMAZ (2015). The
distributions of sum, minima and maxima of generalized geometric random
variables. Statistical Papers, 56(14), 1191-1203. 307.
TANG, Sheng-Dao and Wei-Gen HOU (2012). A
Repairable Linear-Consecutive--Out-of-: F System. Chinese Physics Letters 29 (9), art. no.
098401. 308.
TIWARI, R.C., R.C. TRIPATHI
and R.C. GUPTA (1992). Some weighted distributions of order k. Communications in Statistics-Theory and
Methods 21, 411-422. 309.
TRIPSIANNIS, G.A. and
D.L. ANTZOULAKOS (1997). On multivariate inverse Polya
and related distributions of order k. Journal
of Applied Statistical Science 6, 205-212. 310.
*TRIANTAFYLLOY, I.S.
(2015). Consecutive-type reliability
systems: an overview and some applications. Journal of
Quality and Reliability Engineering 311.
TRZASKA, Z.W. (1996). Fibonacci
polynomials their properties and applications. Zeitschrift fur Analysis und ihre Anwendung 15(3), 729-746. 312. TSUCHIYA, T. and T. MATSUNAWUA (1998). Discrete multivariate model building based on a
statistical fundamental difference equation. Proceedings
of the Institute of Statistical Mathematics, Vol
46, No 1, 227-240. 313. TURI, J.
(2009). Limit theorems for the longest run.
emis.de [PDF]. Annales Mathematicae et Informaticae 36,133-141 314.
UCHIDA, M. (1998). On
generating functions of waiting time problems for sequence patterns of discrete
random variables. Annals of the Institute
of Statistical Mathematics 50, 655-671. 315.
UFIMTSEF, M.V. (2012). Point estimators for the
parameters of Polya distribution of order k.
Computational Mathematics and Modeling,
23(3), 333-349. Translated from Prikladnaya Matematika i Informatika, No. 38, pp. 88–101, 2011. 316.
UFIMTSEF, M.V. (2007). Some
properties of Neuman distribution of order k. Computational Mathematics and Modeling
18 (1), 66 – 73. Translated from Prikladnaya Matematika i Informatika,
No. 23, 85-93, 2006. 317. UPPULURI, V. R. R. and S. A. PATIL (1983). Waiting Times and
Generalized Fibonacci Sequences. The Fibonacci Quarterly 21(4), 242-249. 318.
VACAR, C., J.F. GIOVANNELLI and Y BERTHOUMIEU (2011). Langevin and Hessian with Fisher
approximation stochastic sampling for parameter estimation of structured
covariance. In Acoustics,
Speech and Signal Processing (ICASSP), IEEE International Conference on,
Prague, Czech Republic. 319.
Van den BERG, Freek, Jozef HOOMAN, Arnd HARTMANNS, B.R. HAVERKORT and Anne REMKE (2015).
Computing Response Time Distributions using Iterative Probabilistic Model
Checking. In Computer Performance
Engineering: Lecture
Notes in Computer Science 9272, 208-224. 320.
VANLIER, J., C.A.
TIEMANN, P.A.J. HILBERS and N.A.W.van RIEL (2013). Parameter uncertainty in biochemical models described by ordinary
differential equations. Mathematical Biosciences 246 (2),
305-314, available on line http://dx.doi.org/10.1016/j.mbs.2013.03.006. 321.
VAKILZADEH, M.K., V Yaghoubi, AT Johansson, Thomas J.S.Abrahamsson (2017). Stochastic finite element model calibration based on
frequency responses and bootstrap sampling. Mechanical Systems
and Signal Processing 88, 180-198. 322.
VELLAISAMY,
P. (2004). Poisson approximation for (k1, k2)-events
via the Stein-Chen method. Journal of Applied Probability 41, 1081-1092 323. VITRAC, B. (2008). Ératosthène et la
théorie des médités. In CUSSET, C. and H. FRANGOULIS (eds.), Eratosthène: un athlète du
savoir: Publications d’université saint Etienne. 324. VOINOV,
V.G. and M.S. NIKULIN (1996). Unbiased
Estimators and Their Applications, Vol. 2: Multivariate Case. Kluwer Academic
Publishers, Dordrecht. 325. VOROB’EF, NN. (2001).
Fibonacci numbers. In Encyclopedia of Mathematics, edited by Michiel Hazewinkel. Entry 71 within F. 326.
VOSTRIKOVA, L.
(1988). Limit theorems for the likelihood ratio processes of statistical
parametric models. In Probability Theory
and Mathematical Statistics with Applications (edited by W. Grossmann, J.
Mogyorodi, I. Vincze and W. Wertz), 415-429. D.
Reidel, Dordrecht. 327.
*WANG, Chao. and K.S.
CHAN (2017). Quasi-likelihood estimation of a censored autoregressive model
with exogenous variables. Journal of the American
Statistical Association. 328.
WANG H-Y, GREENAWALT
D, CUI X, TERESHCENKO IV, LUO M, YANG Q, AZARO MA, HU G, CHU Y, LI JY, SHEN L,
LIN Y, ZHANG L, LI Honghua. (2009). Identification of possible genetic
alterations in the breast cancer cell line MCF-7 using high-density SNP
genotyping microarray. J Carcinog 8:6. Available from http://www.carcinogenesis.com/text.asp?2009/8/1/6/50886. 329.
WANG, X.N., A.
SCHUMITZKY and D.Z. D’ ARGENIO (2009). Population pharmacokinetic /pharmacodynamic
mixture models via maximum a posteriori estimation. Computational Statistics and Data Analysis 53 (12), pp. 3907-3915. 330.
WEISS, L. (1975). The asymptotic distribution of the likelihood ratio in
some nonstandard cases. J. Am. Stat. Assoc. 70, 204-208. 331.
WEISS, C.H. (2013). Monitoring kth order runs in binary
processes.
Computational Statistics 28(2),
541-562. 332.
YALCIN, F. (2013). On a generalization of Ling's binomial distribution. Istatistik, Journal of the Turkish Statistical
Association 6 (3), 110-115. 333. YAMAMOTO, H.,
K. HAMADA and H. NAGATSUKA (2009). An efficient algorithm for the distribution
of numbers of non-overlapping runs in a sequence of s-kind outcomes. Journal of Japan Industrial Management
Association 60(4), 218-225 (Japanese, English summary). 334.
YALCIN, F and S.
ERYILMAZ (2014). Q-geometric and q-binomial
distributions of order k. Journal of Computational and Applied
Mathematics 271, 31-38. 335.
YILMAZ, Nazmiye, and Necati. TASKARA
(2015). Incomplete Tribonacci–Lucas
Numbers and Polynomials. Advances in Applied Clifford Algebras
25 (3), 741-753. 336.
ZILIOTTO, Bruno
(2016). Zero-sum repeated games: counterexamples
to the existence of the asymptotic value and the conjecture maxmin=
lim v (n). Annals of Probability 44 (2), 1107-1133. 337.
ZANG, Qinglong, Zongbing
LIU, Quanwei CAI and Ji
XIANG (2015). TST: A New Randomness Test Method Based on Coupon Collector’s
Problem. In International Conference on Security and Privacy
in Communication Networks, 362-373. 338.
ZHANG, H., X. CHAO,
and C. SHI (2017). Closing the Gap: A Learning Algorithm for the Lost-Sales
Inventory System with Lead Times. papers.ssrn.com. 339.
ZHAO, T. G., B. K. Ben MAHMOUD, M.A. TOUMI, O. P. FAROMIKA, M. DADA, O. B. AWOJOJOGBE, J. MAGNUSON, F. LIN (2009). Some
new properties of the applied-physics related Boubaker polynomials. Differential
Equations and Control Processes No 1, 7-19.
340. ZHU, Yurong (2016). Large deviations
on longest runs. diva-portal.org. *LIST OF 77 THESES (64
Ph.D. and 13 M.Sc.) CITING THE RESEARCH OF ANDREAS PHILIPPOU 1.
AGHA, N. (1979). M.Sc.
Thesis, American University of Beirut, LEBANON 2.
AGIN, M. (1990).
M.Sc. Thesis, Michigan Technological University, USA 3.
AKRITAS, M. (1978).
Ph. D. Thesis, University of Wisconsin-Madison, USA 4.
ALEXANDROU, V.A.
(1997). Ph.D. Thesis (in Greek), University of Athens, GREECE 5.
ANASTASIOU, K. S.
(1995). Ph.D. Thesis (in Greek), University of Patras, GREECE 6.
ANTZOULAKOS, D.L. (1990). Multivariate distributions of order k (in Greek, English summary):
National Archive of PhD theses. Ph.D. Thesis, University of Patras,
GREECE 7.
ANTONOPOULOU, S(I)
1996). Ph.D. Thesis (in Greek), University of Patras, GREECE 8.
ANURADHA (2005).
Ph.D. Thesis, University of Delhi, INDIA 9.
ARAPIS, A.N. (2017). Ph.D.
Thesis, University of Patras, GREECE 10.
AWAD, A.M. (1978).
Ph.D. Thesis, Yale University, USA 11.
BECKER, C. (1983). Ph.D.
Thesis, University of Bayreuth, GERMANY 12.
BERSIMIS, S. (2005).
Ph.D. Thesis (in Greek), University of Piraeus, GREECE 13.
BIARD, R. (2010). Dépendance et événements
extrêmes en théorie de la ruine: étude univariée
et multivariée, problèmes d'allocation
optimale. Thèse pour l'obtention du Doctorat de l'Universite Claude Bernard Lyon I, France 14.
CHANG, Yung-Ming (2002). Waiting Time Distributions
of runs and patterns. Ph.D. Thesis, University of Manitoba, CANADA. 15.
CHEN, K.-C. (1999). M.A. Thesis, National Changhua University of Education, Taiwan-CHINA 16.
CHEUNG, L. W.-K. (2002). Statistical pattern
recognition in genomic DNA sequencing. Ph.D. Thesis, University of Manitoba,
CANADA. 17.
DAFNIS, S.D. (2010). Distributions of
patterns: Generalizations and extensions of distributions of runs with
applications Distributions
of patterns: Generalizations and extensions of distributions of runs with
applications (in Greek, English summary). Ph.D. Thesis, University of
Patras, GREECE. 18.
DEMIR ATALAY, S.
(2009). Doktora, Ege Üniversitesi, TURKEY 19.
DROSSOS, C.A. (1976). Ph.D. Thesis, University of Patras (in Greek), GREECE 20.
GAN, H.C. (2015). Using Multi-Modal Bio-Digital
Technologies to Support the Assessment of Cognitive Abilities of Children with
Physical and Neurological Impairments. Ph.D. Thesis, University of Hertfordshire, UNITED KINGDOM 21.
GIOVANIDIS, A.
(2010). Modeling
and Analysis of Wireless Communication Systems using Automatic Retransmission
Request Protocols. Dr. Ing, Technical
University of Berlin, GERMANY 22.
GUPTA, Rupak (2011), Ph.D. Thesis, Gauhati
University, INDIA 23.
GOYAL. B. (2001).
Ph.D. Thesis, University of Delhi, INDIA 24.
HAN, Q. (1999). Ph.D.
Thesis, Osaka University, JAPAN 25.
HAN, S. (2000). Ph.D.
Thesis, Osaka University, JAPAN 26.
HERRMAN, C.A. (1973).
M.Sc. Thesis, University of Texas-El Paso, USA 27.
HUERGO, L.A. (2010). Multiple Imputationsmodelle für
Knowledge Economy Indicators: Theorie, Implementierung und
Verbesserungsvorschläge. [PDF]
from uni-tuebingen.de. Inaugural-Dissertation, Karls Universitat
Tubingen, GERMANY 28.
INOUE, K. (2002).
Ph.D. Thesis, Osaka University, JAPAN 29.
JIMENEZ, C.M. (1994).
Ph.D. Thesis, University of Madrid, SPAIN 30.
JI, Shuixin (1994). M.Sc. Thesis, Concordia University,
CANADA 31.
KARKOUTI, S. (1980). M.Sc. Thesis,
American University of Beirut, LEBANON 32.
*KHATABI, W. El.
(2016). Racines piemes d'une matrice inversible et suites de Fibonacci. Ph.D., Université
Moulay Ismail, MOROCCO. 33.
KILIC, Emrah
(2006). Genelleştirilmiş k-basamak
pell sayılarının
karakterizasyonu [Characterization of generalized
order-k Pell numbers] Ph.D. Thesis, Gazi University, TURKEY. 34.
Krzywkowski, M. (2009). Rozne dowody wlasnosci liczb Fibonacciego i Lucasa, Masters
Thesis, Gdansk University of Technology, POLAND. 35.
KUMAR, C.S. (1997). Ph.D.
Thesis, University of Kerala, INDIA. 36.
LIANG, Zhiying
(1993). [PDF] A Markov chain approach to the problem of runs and patterns. M.Sc.
Thesis, Concordia University, CANADA 37.
LIBOR,
J. (2011). Rekurziós eljárások,
Monte Carlo módszerek és
aszimptotikus eredmények
oktatási célú
összehasonlító elemzése
[PDF] from
unideb.hu, Ph.D. Thesis, HUNGARY 38.
LIN, Chi-Wei (2004). Waiting time problems
for a compound pattern. M.Sc. Thesis, National University of Kaohsiung,
TAIWAN-CHINA 39.
LIN, Han-Ying (2005). Duality of
Probabilities of (number of and waiting for) Runs and Patterns. M.Sc. Thesis, National University of Kaohsiung,
TAIWAN-CHINA 40.
LUZYK, D. (2011). M.Sc. in Accounting &
Finance, Erasmus University Rotterdam, THE NETHERLANDS. 41.
MAHON, Br. J.M.
(1987). Ph.D. Thesis, The University of New England, AUSTRALIA 42.
MAK, T.K. (1980).
Ph.D. Thesis, University of Western Ontario, CANADA 43.
MAKRI, F.S. (1989). Longest success run and Fibonacci-type
polynomials (in Greek). Ph.D. Thesis, University of Patras, GREECE 44.
MEEHAN, T.J. (2006).
Ph.D. Thesis, Naval Postgraduate School of Monterey, CA, USA 45.
MINKOVA, L.D. (2012).
Distributions
in Insurance Risk Models. Doctor of Science Thesis, Факултет
по математика
и информатика,
Софийски
Университет, BULGARIA 46.
MOHAN, P. (2007). Ph.D. Thesis, University of Delhi,
INDIA 47.
NILSSON, Leif (1998).
Ph.D. Thesis, University of Umea, SWEEDEN 48.
PAPADOPOULOS, G.K.
(1994). Ph.D. Thesis (in Greek), University of Athens, GREECE 49.
PAPATHANASIOU, A.A. (2004). Ph.D. Thesis (in Greek), University of
Thrace, GREECE 50.
PENG, Jyh-Ying (2008). CETD
-- 論文書目資料- Ph.D. Thesis. Pattern Statistics
in Time Series Analysis. U of Taiwan, TAIWAN-CHINA. 51.
PHAM,
Ninh D. (2014). On the Power of Randomization in
Big Data Analytics. Ph.D. Thesis, IT
University of Copenhagen, DENMARK. 52.
PHILIPPOU, G.N. (1984). Ph.D. Thesis (in Greek).
University of Patras, GREECE 53.
RAKITZIS, A.C. (2008). Ph.D. Thesis, University of Piraeus (in Greek), GREECE 54.
RAO, S.K.N. (2007). Ph.D. Thesis, National University of Singapore, SINGAPORE. 55.
ROBIN, Stéphane
(2002). Mémoire en vue de l’obtention de l’Habilitation a Diriger de Recherches, Université d’ Evry
Val d’Essonne, FRANCE 56.
SAINT PIERRE, J. (1983).
[PDF] TESTS
D'HYPOTHÈSES D'INÉGALITÉ DANS LE MODÈLE
LINÉAIRE GÉNÉRALISÉ. Le grade de docteur de 3eme cycle.
A l’universite Paul Sabatier de Toulouse,
France 57.
SAMARAKOON, N.A.
(2011). Conditional
Variance Function Checking in Heteroscedastic Regression Models, Ph.D.
Dissertation, [PDF]
from k-state.edu, Kansas
State University, USA. 58.
SAVELKOUL, G.J.M.
(1999). Computing
exact distributions of runs tests [PDF]
from tue.nl. Master’s Thesis, Eindhoven University of Technology, NETHERLANDS. 59.
SFAKIANAKIS, M. (1991). Ph.D. Thesis,
University of Athens. GREECE 60.
SMITH, I. (2010). Détection d'une source faible: modèles et ...Thèse pour obtenir le titre de Docteur en Sciences, de l’Université
de Nice-Sophia Antipolis, FRANCE. 61.
SOUBEYRAND, S. (2005). These pour obtenir le grade de Docteur de l’ universite Monpellier II, FRANCE 62.
STAMATELOS, G.D. (1981). Ph.D. Thesis (in Greek), University of Patras, GREECE 63.
STEELE-FELDMAN, A.M.
(2006). M.Sc. Thesis, University of Washington, USA 64.
STRASSER, Mario (2009). Novel
Techniques for Thwarting Communication Jamming in Wireless Networks.
Ph.D. Thesis, Swiss Federal Institute of Technology (ETH) Zurich, SWITZERLAND 65.
SWENSEN, A.R. (1980).
Ph.D. Thesis, University of California-Berkeley, USA 66.
TRIPSIANNIS, G.A.
(1991). Ph.D. Thesis (in Greek). University of Patras, GREECE 67.
UCHIDA, M. (1998).
Ph.D. Thesis, Osaka University, JAPAN 68.
VANLIER, J. (2014). Uncertainty
Analysis in Systems Biology. Ph.D. Thesis, Eindhoven University of
Technology, THE NETHERLANDS 69.
VARON, M.J.R. (2010). A
nonparametric test based on runs for a single sample location ...
Dissertation, der Universität Konstanz, GERMANY 70.
VOLNY, I. (1975).
Ph.D. Thesis, University of Charles-Prague, CZECH REPUBLIC 71.
WANG, Xiaoning
(2007). Pharmacokinetic/pharmacodynamic modeling for genetically polymorphic
populations, Ph.D. Thesis, University of Southern California, USA. 72.
WANG, Yu-Lun
(2006). M.Sc. Thesis, National Formosa University,
TAIWAN-CHINA. 73.
WENG, J.L. (1990). Aspects of covariance
structure analysis with dependent observations. Ph.D. Dissertation, University
of California, Los Angeles, USA 74.
YANG,
Jialiang (2008). Three
Mathematical Issues in Reconstructing Ancestral Genome. Ph.D. Thesis, National
University of Singapore, SINGAPORE 75.
ZHANG, H. (1990). M.Sc. Thesis, Michigan
Technological University, USA 76.
ZHANG, Renjun (2000). Ph.D Thesis,
National Chiao Tung University, TAIWAN - CHINA. 77.
ZILIOTTO, Bruno (2015). Long-term
strategies and payoffs in two-player repeated games. Thèse
de Doctorat, L'École
d'économie de Toulouse - TSE, FRANCE. |
||||||