Math 620 - Numerical Analysis

Fall 2009 - Andrei Draganescu

Detailed Schedule


This schedule is tentative, and will continously suffer corrections.
The chapter numbers refer to the text, Kendall E. Atkinson, An Introduction to Numerical Analysis, second edition, Wiley, 1989.
Class Date Topic Section(s)
1 Tu 09/01 Introduction
2 Th 09/03 Taylor's theorem and applications 1.1
3 Tu 09/08 Nonlinear equations: bisection method, Newton's method. 2.1, 2.2
4 Th 09/10 Nonlinear equations: Newton's method, secant method. 2.2, 2.3
5 Tu 09/15 Nonlinear equations: secant method, fixed point method. 2.3, 2.5
6 Th 09/17 Matrix norms. 7.3
7 Tu 09/22 Matrix norms (continued). The contraction principle. 7.3, 2.10
8 Th 09/24 The contraction principle (continued). The fixed point method for systems of nonlinear equations. 2.10
9 Tu 09/29 Newton's method for nonlinear systems. 2.11
10 Th 10/01 Polynomial interpolation theory. 3.1
11 Tu 10/06 Newton divided differences. 3.2
12 Th 10/08 Hermite interpolation. 3.6
13 Tu 10/13 Spline interpolation. 3.7
14 Th 10/15 review discussion
15 Tu 10/20 Midterm exam.
16 Th 10/22
17 Tu 10/27
18 Th 10/29
19 Tu 11/03
20 Th 11/05
21 Tu 11/10
22 Th 11/12
23 Tu 11/17
24 Th 11/19
25 Tu 11/24
Th 11/26 Thanksgiving
26 Tu 12/01
27 Th 12/03
28 Tu 12/08
29 Th 12/10
Tu 12/22 3:30-5:30 PM Final Exam. Note the date and time!

page last modified 9/3/2009