The nearest neighbor random walk on subspaces of a vector space and rate of convergence期刊界 All Journals 搜尽天下杂志传播学术成果专业期刊搜索期刊信息化学术搜索

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The nearest neighbor random walk on subspaces of a vector space and rate of convergence

Authors:

Anthony J D'Aristotile

Institution:

1. Mathematics Department, SUNY at Plattsburgh, 13901, New York

Abstract:

LetX be the collection ofk-dimensional subspaces of ann-dimensional vector spaceV _n overGF(q). A metric may be defined onX by letting

$d\left( {W_k ,V_k } \right) = k - \dim \left( {W_k \cap V_k } \right)forW_k ,V_k \in X$

Keywords:	Markov chains q-binomial coefficients Gelfand pairs q-Hahn polynomials
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