Math 318, Jan-Apr 2013, G. Slade

Regular office hours will cease on Friday April 5. There will be office hours on Wednesday April 10, 16:30-17:30 in MATX 1118, and on Friday April 12, 10:00-11:00 in MATX 1211.

Please complete the course evaluation as soon as possible and before 23:59 on Tuesday April 9.

The Course Outline contains information about text, topics, grading.

Office hours with G. Slade in MATX 1211: Monday 15:00-15:50, Wednesday 13:00-13:50, Friday 10:00-10:50.

Office hours with TAs in the Math Learning Centre: Tuesday and Thursday 14:00-16:00 (ask for Hongliang Lu or Hannah Cairns).
There are TAs available whenever the MLC is open, and in addition to Hongliang and Hannah there are other TAs who can help with probability questions; the schedule is here.

Assignment 1 (out Jan 4, due Jan 11) Solutions
Assignment 2 (out Jan 11, due Jan 18) Solutions
Assignment 3 (out Jan 18, due Jan 25) Solutions
Assignment 4 (out Jan 25, due Feb 1) Solutions
Test 1 (Feb 6) Solutions
Assignment 5 (out Feb 8, due Feb 15) Solutions
Assignment 6 (out Feb 15, due Mar 1) Solutions
Assignment 7 (out Mar 1, due Mar 8) download the files gasquantities.mat and gasquantities2.mat Solutions
Assignment 8 (out Mar 8, due Mar 15) Solutions
Test 2 (Mar 20) Solutions
Assignment 9 (out Mar 22, due Apr 3) download the file matrixEhr.m Solutions


On tests and the final exam you will be provided with tables and 318-Student-T-Table.pdf.


Octave resources:
Installation and Introduction
Octave Tutorial by P.J.G. Long

If you have questions about Octave, please ask Dr. Daniel Valesin [valesin (at) math (dot) ubc (dot) ca]


Recommended and accessible general reading about probability: Struck by Lightning by J.S. Rosenthal.

An interesting reference for random walks is the book: Random Walks and Electric Networks by Doyle and Snell.

References for self-avoiding walks:
G. Slade. Self-avoiding walks. The Mathematical Intelligencer 16:29--35, (1994). PDF file .
N. Madras and G. Slade, The Self-Avoiding Walk , Birkhäuser, Boston, (1993). You can read it online at UBC library.
Pictures and programs at Tom Kennedy's website.
More recent and more advanced: N. Clisby, Accurate estimation of the critical exponent nu for self-avoiding walks via a fast implementation of the pivot algorithm, Physical Review Letters 104:055702, February 5, 2010.

A 1,000,000-step self-avoiding walk on the square lattice. Figure courtesy of Tom Kennedy.

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