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Random Walks on Reductive Groups

The classical theory of random walks describes the asymptotic behavior of sums of independent identically distributed random real variables. This book explains the generalization of this theory to products of independent identically distributed random matrices with real coefficients.

Under the assumption that the action of the matrices is semisimple – or, equivalently, that the Zariski closure of the group generated by these matrices is reductive - and under suitable moment assumptions, it is shown that the norm of the products of such random matrices satisfies a number of classical probabilistic laws.
This book includes necessary background on the theory of reductive algebraic groups, probability theory and operator theory, thereby providing a modern introduction to the topic.

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Detail Information
Series Title
-
Call Number
519.2
Publisher
: .,
Collation
-
Language
English
ISBN/ISSN
978-3-319-47721-3
Classification
519.2
Content Type
-
Media Type
-
Carrier Type
-
Edition
-
Subject(s)
Probability Theory
Specific Detail Info
-
Statement of Responsibility
Other Information
Cataloger
Firli
Source
https://link.springer.com/book/10.1007/978-3-319-47721-3
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