18.07.2014 - Home | Publications |
#J2. I.A. Nikas, T.N. Grapsa, Bounding the zeros of an interval equation, Applied Mathematics and Computation, 213(2): 466-478, 2009 [journal] - [preprint] #P2. I.A.~Nikas, T.N.~Grapsa, G.S.~Androulakis. Global Optimization via Interval Equations, 23rd Conference on Operational Research (Euro XXIII 2009), page 249, July 05--08, 2009.
Ioannis A. Nikas, MSc, PhD | Publications About Me Research Teaching Interests Contact Conferences | Tips & Hints Photos Software Links #14. H.-S. Ahn, An algorithm to determine linear independence of a set of interval vectors, Applied Mathematics and Computation, 219 (22), 10822–10830, 2013 (on #J2). #13. M. Ghanbari, T. Allahviranloo and E. Haghi, Estimation of algebraic solution by limiting the solution set of an interval linear system, Soft Computing, 16 (12), 2135-2142, 2012 (on #J2). #12. S. Taheria, M. Mammadov and S. Seifollahi, Globally convergent algorithms for solving unconstrained optimization problems, Optimization, DOI:10.1080/02331934.2012.745529. (on #J1). #11. T. Allahviranloo and M. Ghanbari, On the algebraic solution of fuzzy linear systems based on interval theory, Applied Mathematical Modelling, 36 (11), 5360-5379, 2012 (on #J2). #10. T. Allahviranloo, M. Ghanbari, A new approach to obtain algebraic solution of interval linear systems, Soft Computing, 16 (1), 121–133, 2012 (on #J2). #09. L. Jia, Y. Wang, N. Dong, A novel memetic algorithm for nonlinear bilevel programming with inequality constraints for the upper level, Journal of Information & Computational Science, 7(6), 1279–1286, 2010. (on #J1). #08. B. Ghanbari and M.G. Porshokouhi, An Improved Newton's Method Without Direct Function Evaluations, General Mathematics Notes, 2 (2), 64-72, 2011 (on #J1). #07. J. Biazar, B. Ghanbari, A modification on Newton's method for solving systems of nonlinear equations, World Academy of Science, Engineering and Technology, 58, 897–901, 2009 (on #J1). #06. J. Biazar, B. Ghanbari, A modification on Newton's method for solving systems of nonlinear equations, World Academy of Science, Engineering and Technology, 58, 897–901, 2009 (on #C1). #05. R. Lin, H. Jiang, L. Cheng, Solving Nonsmooth Interval Equations with Slopes, In Proceedings of the 2009 11th international Symposium on Symbolic and Numeric Algorithms For Scientific Computing. (SYNASC September 26 - 29, 2009). IEEE Computer Society, Washington, DC, 142-149. DOI= http://dx.doi.org/10.1109/SYNASC.2009.21 (on #J2). #04. F. Goualard, and C. Jermann, A Reinforcement Learning Approach to Interval Constraint Propagation, Constraints, 2008. (on #C1). #03. F. Goualard, and C. Jermann, La propagation d'intervalles vue comme un probl`eme de banditmanchot non stationnaire, in Journees Francophones de Programmation par Contraintes (Actes JFPC 2006), Nˆ?mes, 2006 (on #C1) #02. F. Goualard, On the Selection of a Transversal to Solve Nonlinear Systems with Interval Arithmetic, in 6th International Conference on Computational Science (ICCS 2006), 2006 (on #C1) #01. F. Goualard, On considering an interval constraint solving algorithm as a free-steering nonlinear Gauss-Seidel procedure, in Proceedings of the 2005 ACM Symposium on Applied Computing (SAC 2005), Pages: 1434 - 1438, 2005 (on #C1) |