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2009Çг⵵ Á¦1Çбâ


Çмö¹øÈ£: MA 575                   ±³°ú¸ñ¸í: °úÇаè»ê               

´ã´ç±³¼ö¸í: ÀÌÁØ¿±                ¼ö¾÷½Ã°£: È­4~5(È­ 12:30~3:30)  

http://math.ewha.ac.kr/~jylee     ¿¬±¸½Ç: Á¾°úAµ¿320(3277-3451)   



1. ±³°ú¸ñÇ¥

¼öÇÐ, °úÇÐ, °øÇÐ µî ´Ù¾çÇÑ ºÐ¾ß¿¡¼­ »ý±â´Â °úÇбâ¼ú°è»ê ¹®Á¦µéÀ» ÇØ°áÇϱâ À§ÇÑ ¼öÄ¡Çعý°ú °è»ê¹æ¹ý¿¡ °üÇØ ÇнÀÇÑ´Ù.



2. ÁÖ±³Àç

Ke Chen, Peter Giblin, Alan Irving, mathematical explorations with Matlab, Cambridge University Press, 1999.


Walter Gander, Jiri Hrebicek, Solving Problems in Scientific Compututing using Maple and Matlab, 2nd Ed, Springer. 1995. (4th/2004)



3. ºÎ±³Àç

Richard E. Crandall, Projects in scientific computation, Springer-Velag, The Electronic Library of Science(TELOS), New York, 1994


Stenen Koonin, Computational Physics, The Benjamin/Cummings Pub.



4. °úÁ¦¿Í Æò°¡

- Homework : Programming in Matlab or any other language (F,C,C++)

- Computational Project : A report with program and documentation

- Final Project : Individual (or team) project of your own choice


4. °­ ÀÇ ³» ¿ë (Syllabus)

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1

Introduction.

 

 

2

1. Introduction

2. Matrices and Complex numbers

Matlab Primer

 

3

3. Whole Numbers

4. Graphs and Curves

"

 

4

5. Representation of Data

6. Probability and Random Numbers

"

 

5

7. Differential and Difference Equations

"

 

6

15. Iterations for Nonlinear Equations

Root Finding

 

7

16. Matrices and Solution of Linear systems

Linear Algebra

 

8

17. Function Interpolations and Approximation

18. Ordinar Differential Equation

Approximation

ODE

4/20-24

9

19. Checkout Queues

Modelling

 

10

21. Epidemics

"

5/5(È­)

11

23. Tides

"

 

12

  G3. The Illumination Problem

Numerical differentiation and optimization

 

13

  G5. The Internal Field in Semiconductors

2nd order elliptic PDE

 

14

  G9. Smoothing Filters

Denoising signals

 

15

±â¸»°í»ç

 

6/8-12