Text: Introduction to Probability Models by Sheldon Ross (7th ed) plus references to standard probability texts and course handouts for some things. I intend to cover Chapters 1 through 7 plus 10 and 11; coverage in individual chapters will not be complete.
Course structure: There will be 4 hours per week of lectures, assignments and in class presentations by students. I intend to tailor the course to student interests as much as possible. I will do about 4 weeks of basic probability theory. I will provide as much or as little measure theory as there seems to be demand for Then I will do introductions to Markov Chains, to Poisson Processes, to Point Processes, to Brownian Motion and maybe to Renewal theory or Queuing theory or diffusions. The last two weeks of the course will be taken up, I expect, with 1/2 hour presentations from each student taking the course for credit.
Web materials: In the frame at the left there are links to notes on individual lectures. There I will put only summaries of material covered in individual lectures. I don't yet know if I will be able to produce complete course notes. If I do the actual notes for the course would be in a postscript file under the course notes link. Assignment questions will be drawn from various texts. I will not be posting solutions.
Computing requirements: There will be a computational component to this course; you will be expected to do a simulation project as one assignment. You will have some choice concerning the nature of this project so feel free to make suggestions.
Grading: Assigments 50%, Presentation 25%, Final 25%.