TAKE-HOME CLASS QUIZ: DUE MONDAY NOVEMBER 25: STOCHASTIC MATRICES MATH 196, SECTION 57 (VIPUL NAIK) Your name (print clearly in capital letters): PLEASE FEEL FREE TO DISCUSS ALL QUESTIONS.

Source URL: files.vipulnaik.com

• Matrices
• Matrix theory
• Linear algebra
• Matrix
• Doubly stochastic matrix
• Stochastic matrix
• Invertible matrix
• PerronFrobenius theorem
• Determinant

An asymptotic approximation for the permanent of a doubly stochastic matrix Peter McCullagh University of Chicago August 2, 2012 Abstract

Source URL: www.stat.uchicago.edu

Quadratic Convergence for Scaling of Matrices∗ Martin F¨ urer† Abstract Matrix scaling is an operation on nonnegative matrices with nonzero permanent. It multiplies the rows and columns of a

Source URL: www.siam.org

• Matrices
• Matrix theory
• Permutations
• Numerical linear algebra
• Permanent
• Matrix
• Computing the permanent
• Doubly stochastic matrix
• Diagonal matrix
• Algebra
• Mathematics
• Linear algebra

Math 19b: Linear Algebra with Probability Oliver Knill, Spring[removed]

Source URL: www.math.harvard.edu

• Matrices
• Matrix theory
• Stochastic matrix
• Diagonalizable matrix
• Matrix
• Eigenvalues and eigenvectors
• Doubly stochastic matrix
• Characteristic polynomial
• Transpose
• Algebra
• Linear algebra
• Mathematics

IMPLEMENTING RANDOM ASSIGNMENTS: A GENERALIZATION OF THE BIRKHOFF-VON NEUMANN THEOREM ERIC BUDISH, YEON-KOO CHE, FUHITO KOJIMA, AND PAUL MILGROM

Source URL: cowles.econ.yale.edu

• Linear programming
• Operations research
• Doubly stochastic matrix
• John von Neumann
• Assignment problem
• Mathematical optimization
• Matrix
• Mathematics
• Science
• Matrices

The Birkhoff-von Neumann Theorem

Source URL: myweb.lsbu.ac.uk

• Linear algebra
• Doubly stochastic matrix
• Permutation matrix
• Birkhoff polytope
• John von Neumann
• Birkhoff
• Convex polytope
• Leon Mirsky
• Algebra
• Mathematics
• Matrices