Probability models for DNA evolution
We use the book Probability models for DNA sequence evolution by
Rick
Durrett. It is not
necessary to buy this book yourself; after seeing how many students
follow the course, I will
make copies of the relevant chapters.
Examenation will be by means of a number of take-home exercises,
which I subsequently
discuss individually which each of the students.
Copies of the relevant chapter of the book are available from
monday, september 20. You can
get a copy from Maryke Titawano, in office S-338.
MATERIAL COVERED DURING LECTURES
september 17: page 5-10 .
october 1: page 11-12; page 14-16, starting with "mutations";
page 18-21, from "Moran model"
until the statement of (2.17).
october 8: proof of (2.17); Section 1.3 until (3.2).
october 15: Section 1.3 until page 31; we have skipped the proof
of (3.5) and will do
that proof next week.
october 22: Section 1.3 until page 35.
november 5: Section 1.4 until page 52; Section 2.1 until Example
1.2.
november 12: Section 2.1 until Example 1.4; Section 1.5
start.
november 19: Section 1.5 until page 61.
november 26: Section 1.5 until page 64.
december 3: Finished Section 1.5; Section 3.1 until (1.20) (without
proof).
december 10: Finish Section 3.1; Introduction to Section 3.2.
EXAM
For the take-home exam, click here
. If you want to have a grade before Christmas, you need to
make the exam before december 17. You can return the exercises
by email to me, or put
them in my mailbox. Write a telephone number and email address on the
exam, so that I can
contact you for an appointment.
EXTRA CREDITS
Some students have acknowledged that they would like to get the oppertunity
to get
3 extra credit points for this subject. Here follow the requirements
for this:
1. Write a short essay about the contents of Section 2.2
in the book (Recombination);
2. Find the paper The
genealogy of samples in models with selection by Krone and Neuhauser
on the internet, and write a summary of the ideas
and results in that paper.
Both exercises should take you about a week, so you should count on
two weeks fulltime
work.