NUMERICAL
ANALYSIS II
MATH/CSC
4620/6620 SYLLABUS
SPRING
2006
Comp # 11440/11453, MW 5:30 pm –
6:45 pm, 315-GCB
Instructor: Alexandra
Smirnova
Office: 702-College of Education
Phone: (404) 651-0641
E-mail: smirn@mathstat.gsu.edu
Web page: http://www.mathstat.gsu.edu/~matabs/
Office hours: MW 4:30 pm – 5:15 pm, TR 11:00 am –
11:45 am
Description: Matlab programming; Numerical
techniques for ordinary differential equations: implicit methods and
predictor-corrector schemes, Runge-Kutta methods, the Adams Families; Gaussian
Elimination for linear systems, the LU factorization, stability, SPD matrices
and Cholesky Decomposition, iterative methods for linear and nonlinear systems;
Finite difference methods for partial differential equations.
Prerequisite:
Grade of C or higher in Math 2215
Multivariate Calculus or equivalent and the ability to program in a
high-level language.
Textbook:
Numerical Analysis, Burden and Faires,
8th
edition.
Administrative
Drop Policy: During the first two weeks of the semester
the Department of Mathematics and Statistics checks the computer records to
determine whether or not each student has met the prerequisites for the course.
If you do not have the prerequisites, please inform your instructor and change
to another course right away. If our computer search finds that you do not have
the prerequisite, you must drop this course or you will be dropped
automatically. If you do not attend the class during the first two weeks you
will be administratively dropped.
Procedures:
Class meets twice a week. Taking good notes during the class is of
paramount importance. Homework will be assigned in each class. After the class
read the book, read your notes and do as many of the homework problems as you
can prior to the next class. Try to get the remaining problems explained in the
next class. You are responsible for all
material covered in class, whether or not you attended this class.
Quizzes: There
will be 5 quizzes during the semester. The purpose of these quizzes is to keep you
up-to-date in the course. Usually you will have a quiz in the
end of a class. Make-up quizzes will not be given, except when special
conditions exist.
Examinations:
There will be 2 hourly exams and the final exam (two hours). All
hourly exams will be taken during the regular class time and in the regular
classroom. Books and notes will not be allowed on all tests. There will
be no make-up exams except in an extreme verifiable emergency. Absence
from the final exam will result in a grade of F for the course unless
arrangements are made PRIOR to its administration. The tests and the final for
graduate students (Math/CSC 6620) will contain additional problems.
Exam
dates: February 22 and April 12, Final Exam:
Monday, May 8, 5:00 pm – 7:00 pm.
Computer
projects: There
will be 2 computer projects during the semester. Both projects will
be given in MATLAB, which is a simple and powerful mathematical package. Brief
MATLAB tutorials are available on my web page. MATLAB
is installed on PC's at Computer Lab on the 7th floor of the
Grading:
There will be a total of 530 points possible for this course. The
points are distributed as follows
|
Five quizzes |
50 = 5 * 10 |
|
Two exams |
160 = 2 * 80 |
|
Two computer projects |
140 = 2 * 70 |
|
Final exam |
150 |
|
Extra Credit |
30 |
Having
350 points or more BEFORE the final exam, will result in a grade of A in
this course, and being excused from the final.
Otherwise you must take the final exam and your total accumulated points
will determine your final letter grade
A 450-530
B 400-449
C 350-399
D 300-349
F 0-299
Withdrawal:
Friday, March
3, is the last day to withdraw and receive a possible grade of W except
for hardship withdrawal. A grade of W will only be assigned to a withdrawing
student, if the student is passing at the time of withdrawal.
Academic
Dishonesty: Plagiarism and cheating are serious
offenses and will be punished by the score of 0 for the exam or for the
computer project. Repeated cheating will result in a grade F for the course.
Studying:
You must work on this course consistently. The pace is hectic and
allowing yourself to fall behind will end in disaster.
This
course syllabus provides a general plan for the course; deviations may be
necessary.
GOOD
LUCK!