Law of large numbers for the spectral radius of random matrix products
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Date
2021-06
Publication Type
Journal Article
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yes
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Abstract
We prove that the spectral radius of an i.i.d. random walk on GLd(C) satisfies a strong law of large numbers under finite second moment assumption and a weak law of large numbers under finite first moment. No irreducibility assumption is supposed. © 2021 by Johns Hopkins University Press
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published
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143 (3)
Pages / Article No.
995 - 1010
Publisher
Johns Hopkins University Press
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Organisational unit
03826 - Einsiedler, Manfred L. / Einsiedler, Manfred L.
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178958 - Dynamics on homogeneous spaces and number theory (SNF)