Introduction to Interval Analysis
Description

A brief history. Arithmetic of computers. Extensions of floating-point arithmetic. Interval numbers and Interval arithmetic. Advantages and disadvantages of Interval arithmetic. Functions of intervals. Interval vectors and matrices. The Fundamental Theorem of Interval Analysis. Solving nonlinear equations using interval methods. Solving linear and nonlinear systems of equations using interval methods. Global optimization using interval methods.

Applications: Usage of appropriate Matlab/Octave library.

Division: Computational Mathematics and Informatics
Program of Studies:
Undergraduate Studies
Semester: H
ECTS: 6
Hours per week (Lec/Tut/L): 2/2/0
Code: IC464
Course type: Elective
Erasmus students: Yes




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