|
Date |
|
Day |
Chapter |
Topics |
| Jan |
10 |
R |
2 |
Introduction/Sequences |
| |
15 |
T |
2 |
Infinite Series/Convergence
Tests |
| |
17 |
R |
2 |
Sequences of Functions |
| |
21 |
M |
|
Holiday |
| |
22 |
T |
2 |
Series of Functions/Power Series |
| |
24 |
R |
2 |
Binomial Expansion/Order
Symbol |
| |
29 |
T |
3 |
Trigonometric Series |
| |
31 |
R |
3 |
Examples |
| Feb |
5 |
T |
3 |
Sine/Cosine Series/Periodic
Extensions |
| |
7 |
R |
4 |
Function Spaces and
Convergence |
| |
12 |
T |
|
Exam I |
| |
14 |
R |
5 |
Complex Numbers and Functions |
| |
19 |
T |
5 |
Derivatives/Analytic Functions |
| |
21 |
R |
6 |
Complex Path Integrals |
| |
26 |
T |
6 |
Cauchy's Theorem/Integral Formula |
| |
28 |
R |
6 |
Laurent Series/Singularities |
|
Spring
Vacation - Mar 1-9 |
| Mar |
11 |
T |
6 |
Residue Theorem |
|
13 |
R |
6 |
Infinite Integrals over R |
| |
18 |
T |
7 |
Exponential Fourier Transform |
| |
20 |
R |
|
Vacation |
| |
21 |
F |
|
Vacation |
| |
25 |
T |
|
Exam II |
| |
27 |
R |
7 |
Dirac Delta Function/Properties |
| Apr |
1 |
T |
7 |
Examples and Convolution
Theorem |
| |
3 |
R |
7 |
Laplace Transform |
| |
8 |
T |
7 |
Inverse Laplace Transform &
Applications |
|
10 |
R |
8 |
Signal Analysis - Introduction |
| |
15 |
T |
9 |
Discrete Fourier Transform |
| |
17 |
R |
9 |
Discrete Orthogonality |
| |
22 |
T |
10 |
Effects of Sampling |
| |
24 |
R |
10 |
Shannon Sampling Theorem |
|
May |
1 |
R |
|
Final Exam, 11:30 AM |