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Kaliszewski, Steve - Department of Mathematics and Statistics, Arizona State University
Hecke Groups and C-Algebras S. Kaliszewski
DOUG BURKETT Chairman,Chief Executive
ASSIGNMENT 1 MAT 472 FALL 2005
ASSIGNMENT 8 MAT 472 FALL 2005
ASSIGNMENT 10 MAT 472 FALL 2005
Extensions of Group Representations
ANALYSIS at ASU From http://en.wikipedia.org (v. 18:30, 23 July 2005)
MAT 272 K Please Show Your Work! page 1 of 9 1. (15) Sketch the region of integration, and then evaluate the integral
Extensions of representations of C-dynamical systems
C-Crossed Products, Duality, and Homogeneous Spaces
ASSIGNMENT 11 MAT 472 FALL 2005
MAT 272 K Please Show Your Work! page 1 of 8 1. (18) Consider this contour diagram for a function z = f(x; y)
MAT 272 K Please Show Your Work! page 1 of 7 1. (12) The figure below shows a contour diagram for a function z = f(x; y). Sketch
MAT 242 B Please Show Your Work! page 1 of 7 (a) Find all solutions to the system of equations by transforming the augmented
Coactions of and Crossed Products by Homogeneous
MAT 272 K Please Show Your Work! page 1 of 10 1. (20) Consider the points A(1; 0; 0), B(1; 1; 0), C(0; 1; 0), and D(1; 0; 2).
ASSIGNMENT 9 MAT 472 FALL 2005
Duality Theory and Maximal S. Kaliszewski
MAT 272 K Please Show Your Work! page 1 of 7 1. (18) Describe each of the parameterized surfaces. A sketch may be helpful.
Maximal Coactions S. Kaliszewski
MAT 242 B Please Show Your Work! page 1 of 10 1. (10) Find the determinants using the method of your choice. Some methods may be
MAT 242 B Please Show Your Work! page 1 of 7 1. (12) Find a subset of S that forms a basis for the subspace of R 4 spanned by S, where
ASSIGNMENT 3 MAT 472 FALL 2005
ASSIGNMENT 5 MAT 472 FALL 2005
MAT 266 / Fall 2011 (Honors) Calculus II for Engineers
EXAM 1 REVIEW PROBLEMS MAT 266 FALL 2011
EXAM 3 REVIEW PROBLEMS MAT 266 FALL 2011
EXAM 2 REVIEW PROBLEMS MAT 266 FALL 2011
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