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Note that these are due dates and not date the problems are assigned. These dates are subject to change, you will get email when they do change.

due date Section(s) and Problems Notes
Wed May 9 Welcome to Fourier Analysis and PDEs  
Fri May 11 (Diagnostic) Test 0 Counts as Quiz 0
Mon May 14 HW#01 §11.1 3, 9, 13, 22 Due at 3pm Suggested: several more from 13-24
Wed May 16    
Fri May 18 Quiz 1  
Mon May 21 HW#02 §11.2, 3, 17, §11.3, 2, 13, 23 §11.4 9, 10 Suggested: several more similar problems
Wed May 23    
Fri May 25 Quiz 2  
Mon May 28 Memorial Day No Class
Wed May 30 HW#03 Plot B1 §11.5 11, 17, §11.6 5, 14, §12.1 14, 18, 25 Suggested: more - the plot will be graded
Fri Jun 1 Quiz 3  
Mon Jun 4 HW#04 Plot B2 §12.1 4, 11, 12  
Wed Jun 6 Review  
Fri Jun 8 Test 1  
Mon Jun 11 HW#05 §12.3 2, 3, 9 Both Fourier coefficients and plot the solutions for at least t=0,1/4,1/2,3/4,1
Wed Jun 13    
Fri Jun 15 Quiz 4  
Mon Jun 18 HW#06 §12.3 12, 16(use solution in #15) Extra problems #1 and #6 §12.4 2, 14  
Wed Jun 20    
Fri Jun 22 Quiz 5  
Mon Jun 25 HW#07 §12.4 18 Extra problem #5 12.5 6, 11, 14, 24, 29, 32  
Wed Jun 27    
Fri Jun 29 Quiz 6  
Mon Jul 2 HW#08 §11.7 3, 5, 7, 10, 14, 16 Review
Wed Jul 4 Independence Day No Class
Fri Jul 6 Test 2  
Mon Jul 9 HW#09 §11.8, 1, 6, 11, 17 §12.6 3 Plot B3  
Wed Jul 11    
Fri Jul 13 Quiz 7 ft.pdf more on Fourier Transforms
Mon Jul 16 HW#10 §11.9 6, 10 and show that the fourier transform of exp(iax)f(x) is f-hat(w-a) §12.6 Solve 1& 6 by Fourier transforms and convolutions Prob FT1: Solve u_x + u_t = 0; u(x,0) = f(x) by Fourier Transforms Prob FT2: Solve u_x + u_t + u = 0; u(x,0) = f(x) by Fourier Transforms
Wed Jul 18    
Fri Jul 20 Quiz 8  
Mon Jul 23 HW#11 §12.8 12, 20 §12.9 7, 10 Laplacians Probs #1 and #3  
Wed Jul 25    
Fri Jul 27 Quiz 9  
Mon Jul 30 HW#12 §12.9 5 12.10 5, 13, 14, 16 §12.11 5  
Wed Aug 1 Review  
Fri Aug 3 Test 3 Last Day of Class




Steve Bellenot 2007-07-26