This is the course website for EE 520, Random Processes, Fall 2021 quarter.
Meeting time: Mon/Wed 4:40-6:30PM, FAB 150
Office hours: Mon/Wed 6:30-7:30PM (or by appointment), FAB 160-19
Course Description
The goal of this course is to provide a rigorous understanding of probability theory at the graduate level and an introduction to random processes and their applications. Topics include random vectors, fundamentals of estimation, modeling random sequences with linear systems, stationarity, Markov random sequences, and common random process models.
Textbook: In addition to the below lecture notes, the course will utilize the textbooks below.
- Probability and Random Processes for Electrical and Computer Engineers, John A. Gubner, ISBN: 9780511813610
- Introduction to Probability, Statistics, and Random Processes
Syllabus: The syllabus can be found here.
Communication: I will not use email for course communication. All written questions should be posted to the appropriate channel on the Slack workspace (see Homework 0).
Course Schedule
This course will practice a flipped classroom. You are responsible for reading the listed textbook sections and lecture notes before class on the specified day. Please post any questions you have to the course slack channel, and we will spend class time presenting a mini-lecture and working examples. The textbook has numerous worked problems, and I recommend working as many of them as you have time for.
Resources
- \(\LaTeX\): The best way to learn is to hack examples, like those I provide for the homework assignments above. A few other good resources are below.
- tutorial
- Learn LaTeX in 30 minutes
- wikibook
- LaTeX math symbols
- Overleaf: An online LaTeX editor with a Google Docs flavor
- Technical Resources: The below may be helpful resources.
- A First Course in Probability, Sheldon Ross, ISBN: 9780321794772
- Random Processes for Engineers, Bruce Hajek
- An Introduction to Statistical Signal Processing, Robert M. Gray and Lee D. Davisson
- Video explaining why the set of real numbers is an uncountable set (link)