1384535308_152__232a9 (1)

# 1 iii2 6 12 iv1 iv2 23 ix3 25 ix4 13 30 ix5 14 dec

This preview shows page 1. Sign up to view the full content.

This is the end of the preview. Sign up to access the rest of the document.

Unformatted text preview: .3 25 IX.4 13 30 IX.5 14 Dec 10 parameters FS A.III (self-study) Parameters (rotating presentations) instances of discrete Asst #1 Due Multivariable GFs 7.3.D1. FTTFT 7 19 IV.3, IV.4 Complex Analysis Analytic Methods 7.3.D4. kernel, range Part B: IV, V, VI FS: 8 26 Singularity Analysis Appendix B4 7.3.D5. it is aV.1 IV.5 line through the origin Stanley 99: Ch. 6 9 Nov 2 Asst #2 Due 7.3.D7. the top two matrices both have null spaces equal to {0}. The bottom left matrix has nullspace Asymptotic methods Handout #1 (self-study) VI.1 Sophie equal9to the line y = −3x. The b ottom right matrix has nullspace equal to all of R2 . 10 12 7.3.D8. (a) A.3/= −1/3x, y = 3x, (b) y Introduction2xProb. = 2x yC = −1/ to , y Mariolys n 7.3.D9. No.IX.1 The row space of the invertible Comb Marni 18 Limit Laws and matrix should be all of R ; the row space of the singular 11 matrix should be smaller.Structures Discrete Limit Laws Sophie Random 20 IX.2 and Limit Laws 4.4 (c), (p). FS: Part C Combinatorial 12 Mariolys Continuous Limit Laws Marni Quasi-Powers and Gaussian limit laws Sophie Presentations Asst #3 Due Dr. Marni MISHNA, Department of Mathematics, SIMON FRASER UNIVERSITY Version of: 11-Dec-09 C EDRIC C HAUVE , FALL 2013 4...
View Full Document

## This document was uploaded on 03/03/2014 for the course MATH 232 at Simon Fraser.

Ask a homework question - tutors are online