1 | Introduction: A layered view of digital communication | |
2 | Discrete source encoding | Problem set 1 out |
3 | Memory-less sources, prefix free codes, and entropy | |
4 | Entropy and asymptotic equipartition property | Problem set 1 due and problem set 2 out |
5 | Markov sources and Lempel-Ziv universal codes | |
6 | Quantization, high-rate quantizers, and waveform encoding | Problem set 2 due and problem set 3 out |
7 | Fourier series and Fourier transforms | |
8 | Measure | Problem set 3 due and problem set 4 out |
9 | Discrete-time Fourier transforms and sampling theorem | |
10 | Degrees of freedom, orthonormal expansions, and aliasing | Problem set 4 due and problem set 5 out |
11 | Signal space, projection theorem, and modulation | |
12 | Nyquist theory, pulse amplitude modulation (PAM), quadrature amplitude modulation (QAM), and frequency translation | Problem set 5 due |
| Midterm | |
13 | Random processes | Problem set 6 out |
14 | Jointly Gaussian random vectors and processes and white Gaussian noise (WGN) | |
15 | Linear functionals and filtering of random processes | Problem set 6 due and problem set 7 out |
16 | Review; introduction to detection | |
17 | Detection for random vectors and processes | Problem set 7 due and problem set 8 out |
18 | Theorem of irrelevance, M-ary detection, and coding | Problem set 8 due and problem set 9 out |
19 | Review of theorem of irrelevance and introduction to wireless communication | |
20 | Introduction to wireless communication (cont.) | Problem set 9 due and problem set 10 out |
21 | Discrete-time baseband models for wireless channels | |
22 | Doppler spread, time spread, coherence time, and coherence frequency | Problem set 10 due and problem set 11 out |
23 | Detection for flat Rayleigh fading and incoherent channels, and Rake receivers | |
24 | Case study - Code Division Multiple Access (CDMA) | |
25 | Review | Final exam taken 7 days after Ses #25 |