AbstractUsing harmonic analysis on symmetric spaces we reduce the singular spectral problem for products of matrices to the recently solved spectral problem for sums of Hermitian matrices. This proves R.C. Thompson's conjecture [Matrix Spectral Inequalities, Johns Hopkins University Press, Baltimore, MD, 1988]
AbstractWe show that the mixing times of random walks on compact groups can be used to obtain concen...
\u3cp\u3eIn this paper, we analyze a sub-class of two-dimensional homogeneous nearest neighbor (simp...
In this paper, we analyse a sub-class of two-dimensional homogeneous nearest neighbour (simple) rand...
Cataloged from PDF version of article.Using harmonic analysis on symmetric spaces we reduce the sing...
AbstractUsing harmonic analysis on symmetric spaces we reduce the singular spectral problem for prod...
Using harmonic analysis on symmetric spaces we reduce the singular spectral problem for products of ...
We study n by n symmetric random matrices H, possibly discrete, with iid above-diagonal entries. We ...
In this paper we prove spectral multiplier theorems for abstract self-adjoint operators on spaces of...
Recently, several papers have been devoted to the analysis of lamplighter random walks, in particula...
Götze F, Tikhomirov AN. Limit theorems for spectra of random matrices with martingale structure. THE...
We calculate the spectra and spectral measures associated to random walks on restricted wreath produ...
Let us consider a following Jacobi matrix, A1) This Jacobi matrix differs slightly from that of •ml]...
This note is related to an earlier paper by Bhatia, Davis, and Kittaneh [4]. For matrices similar to...
The Chernoff bound proves concentration for sums of independent Bernoulli random variables. As we ha...
We obtain various new limit theorems for random walks on SL2(C) under low moment conditions. For non...
AbstractWe show that the mixing times of random walks on compact groups can be used to obtain concen...
\u3cp\u3eIn this paper, we analyze a sub-class of two-dimensional homogeneous nearest neighbor (simp...
In this paper, we analyse a sub-class of two-dimensional homogeneous nearest neighbour (simple) rand...
Cataloged from PDF version of article.Using harmonic analysis on symmetric spaces we reduce the sing...
AbstractUsing harmonic analysis on symmetric spaces we reduce the singular spectral problem for prod...
Using harmonic analysis on symmetric spaces we reduce the singular spectral problem for products of ...
We study n by n symmetric random matrices H, possibly discrete, with iid above-diagonal entries. We ...
In this paper we prove spectral multiplier theorems for abstract self-adjoint operators on spaces of...
Recently, several papers have been devoted to the analysis of lamplighter random walks, in particula...
Götze F, Tikhomirov AN. Limit theorems for spectra of random matrices with martingale structure. THE...
We calculate the spectra and spectral measures associated to random walks on restricted wreath produ...
Let us consider a following Jacobi matrix, A1) This Jacobi matrix differs slightly from that of •ml]...
This note is related to an earlier paper by Bhatia, Davis, and Kittaneh [4]. For matrices similar to...
The Chernoff bound proves concentration for sums of independent Bernoulli random variables. As we ha...
We obtain various new limit theorems for random walks on SL2(C) under low moment conditions. For non...
AbstractWe show that the mixing times of random walks on compact groups can be used to obtain concen...
\u3cp\u3eIn this paper, we analyze a sub-class of two-dimensional homogeneous nearest neighbor (simp...
In this paper, we analyse a sub-class of two-dimensional homogeneous nearest neighbour (simple) rand...
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