PH 572 Mathematical Models For Physics II Colorado State

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Colorado State PH 572 documents:

  • Colorado State PH 572 Fall 2008
    PH572 Spring 2009 Handout 2 4 February 2009 Problem 2.1[3]: Discrete Fourier transforms (a) Consider the case N = 8, with f1 = 1 and f0 = f2 = f3 = = f7 = 0. What values do you expect for hk for k = 0, . . . , 7? Using hk = 1 1, 2 (b) Using
  • Colorado State PH 572 Fall 2008
    PH572 Spring 2009 Syllabus 21 January 2007 What\'s the course about? Welcome to PH572! This course is a continuation of PH571, but it will be different in many respects from the course that Prof. Harton taught last semester. Topics that I would like y
  • Colorado State PH 572 Fall 2008
    PH572 Spring 2009 Handout 5 Problem 5.1 [3]: Consider the sum 1 - 312 + 512 - 712 + . You would like to know its value to one part in 106 . (a) If you were to simply add up terms (no acceleration), how many terms would you need to sum in order to
  • Colorado State PH 572 Fall 2008
    PH572 Spring 2009 Handout 2 4 February 2009 For Wednesday February 11 Please be prepared for a quiz in class next Wednesday on Fourier transforms. Please also submit a solution to the following problem. Your solution should be written/printed out, p
  • Colorado State PH 572 Fall 2008
    PH572 Spring 2009 Handout 1 23 January 2009 For Wednesday February 4 Please submit solutions to the following problems. Please use the physicist\'s convention when a Fourier transform is requested. Problem 1.1 [1]: Arfken/Weber 15.3.5 (and please mak
  • Colorado State PH 572 Fall 2008
    PH572 Spring 2009 Handout 3 Problem 3.1 [1]: Gaussian Integrals Starting from the result derived in class, 2 eb /4a x2 dx e = bility that /a. (You may limit b is complex.) your considerations to positive , real a, show that ax2 +bx dx
  • Colorado State PH 572 Fall 2008
    Lecture Notes for PH572 Spring 2009 Martin P. Gelfand CHAPTER 1 Fourier Transforms 1.1. The Basics You saw last semester that functions (such as f (x) dened on an interval of length L for example in the form -L/2 x L/2) can be expressed as
  • Colorado State PH 572 Fall 2008
    1 2 x + I(x) = ex(izcosh z 2 z ) dz I(x) xh(z) dz e h(z) z0 = i z = i + w 1 1 1 iz cosh z z 2 = 2 + iw (ei
  • Colorado State PH 572 Fall 2008
    PH572 Spring 2009 Handout 4 25 February 2009 For Wednesday March 4 A method of steepest descent calculation. Problem 4.1 [3]: Here I will lead you through the derivation of the leading x + asymptotic behavior of I(x) = ex(izcosh z 2 z ) dz 1
 
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