Math 578  Asymptotic Methods: SECTION DROPPED

Instructor: G. V. Ramanathan 
Text: C. Bender and S. Orszag, Advanced Mathematical Methods, McGraw Hill. 
Offered: Fall Semester, 1998 
Course Description: (Bulletin) Asymptotic series, Laplace's method, stationary phase, steepest descent method, Stokes phenomena, uniform expansions, multidimensional Laplace integrals, EulerMacLaurin formula, irregular singular points, WKBJ method. 
Prerequisites: Math 417 (Complex Analysis), Math 481 (Applied PDE) or consent of the instructor 
MCS 504  Mathematics and Information Science for Industry (MISI) Workshop: SECTION CLOSED

Instructor: R. Grossman 
Text: None; selected articles will be used. 
Offered: Fall Semester, 1998 
Course Description: This course is centered around one or more "industrial" problems. The goal of the course is to provide an opportunity for students to use mathematics and information sciences to work on problems arising from industrial applications. The course will cover: mathematical modeling, problem formulation, problem analysis, problem solution, developing software to implement the solution, validating the software, analyzing the results, documenting the problem and its solution, techniques for effectively working in groups, software engineering, and effectively communicating technical material. 
Comments: The course may be repeated for credit. 
Prerequisites: Prior course work in data structures and algorithms and C/C++ programming. 
MCS 572  Supercomputing: SECTION OPEN

Instructor: F. Hanson 
Text: Available on course homepage, given below.. 
Offered: Fall Semester, 1998 
Course Description: (Bulletin) Introduction to supercomputing on vector and parallel processors; architectural comparisons, parallel algorithms, vectorization techniques, parallelization techniques, actual implementation on real machines. 
Comments: Expect Handson use of National Center for Supercomputing Applications Cray Origin 2000 and UIC Convex SPP1200, depending upon availability. 
Prerequisites: MCS 471 Numerical Analysis or MCS 571 Numerical Methods for Partial Differential Equations or consent of the instructor. 
The MCS 572 web page has further information for this course. 
Web Source: http://www.math.uic.edu/~hanson/CSAMF98Courses.html
Email Comments or Questions to Professor Hanson