MATH 625/CSI 740 (Section 001)
Spring 2010

Numerical Linear Algebra


| About the Course | Prerequisites | Texts | Course Details | Course Schedule | Lectures | Homework | Course Evaluation | Academic Integrity | Disability Accomodation|

ABOUT THE COURSE

The goal is to provide a fundamental introduction to numerical techniques used in mathematics, computer science, physical sciences and engineering. The course will cover the classical fundamental topics in numerical analysis such as: solving systems of linear equations, least squares problems, eigenvalue problems, and the singular value decomposition. Both direct and indirect methods will be covered, as well as analysis of the sensitivity to rounding errors. The viewpoint will be modern, with connections made to the main currents of contemporary research in numerical mathematics and its applications to the real world.

PREREQUISITES

Sufficient recall of undergraduate linear algebra and computer literacy including familiarity with MATLAB.

TEXTBOOKS

The primary reference material for this course will be class notes and topics from the text Classical and Modern Numerical Analysis: Theory, Methods and Practice by A. Ackleh, E. Allen, R. Kearfott, P. Seshaiyer (Chapman & Hall - CRC Publishing).

COURSE DETAILS

Instructor: Dr. Padmanabhan Seshaiyer

COURSE SCHEDULE

All important dates to remember can be found in the Spring 2010 GMU Academic Calendar .

LECTURES


HOMEWORK


COURSE EVALUATION

The grading scale will be 90-100: A, 80-89: B, 70-79: C, 60-69:D, Less than 60: F.

Homework 30%
Midterm Exam 20%
Computer Project 10%
Final Exam 40%
TOTAL 100%


Your grade for this course will be based on homeworks, midterm exam, final exam and a computer project. All assessments must be turned in on time to deserve full credit. The Final Exam is scheduled to be on Thursday May 6, 2010 (7:30 pm-10:15 pm).

ACADEMIC INTEGRITY

All students will be expected to abide by the Honor Code: Student members of the George Mason University community pledge not to cheat, plagiarize, steal, or lie in matters related to academic work .

DISABILITY ACCOMODATION

Any student who, because of a disability, may require some special arrangements in order to meet course requirements should contact the instructor as soon as possible to make such accommodations as may be necessary.