In this paper we give a simple, short, and self-contained proof for a non-trivial upper bound on the probability that a random $\pm 1$ symmetric matrix is singular
We study n by n symmetric random matrices H, possibly discrete, with iid above-diagonal entries. We ...
The current work applies some recent combinatorial tools due to Jain to control the eigenvalue gaps ...
We study the spectral norm of matrices $BA$, where $A$ is a random matrix with independent mean zero...
Let $M_{n}$ denote a random symmetric $n\ti...
Let $M_{n}$ denote a random symmetric $n\ti...
AbstractLet n be a large integer and Mn be an n by n complex matrix whose entries are independent (b...
AbstractLet n be a large integer and Mn be an n by n complex matrix whose entries are independent (b...
Let $M$ be a random $n\times n$ matrix with independent 0/1 random entries taking value 1 with prob...
Quantitative invertibility of random matrices: a combinatorial perspective, Discrete Analysis 2021:1...
AbstractWe prove two basic conjectures on the distribution of the smallest singular value of random ...
Abstract. Let Mn denote a random symmetric n by n matrix, whose upper diagonal entries are iid Berno...
Random matrix theory comprises a broad range of topics and avenues of research, one of them being to...
We study invertibility of matrices of the form D + R, where D is an arbitrary symmetric deterministi...
Let n be a large integer and M_n be an n by n complex matrix whose entries are independent (but not ...
We study n by n symmetric random matrices H, possibly discrete, with iid above-diagonal entries. We ...
We study n by n symmetric random matrices H, possibly discrete, with iid above-diagonal entries. We ...
The current work applies some recent combinatorial tools due to Jain to control the eigenvalue gaps ...
We study the spectral norm of matrices $BA$, where $A$ is a random matrix with independent mean zero...
Let $M_{n}$ denote a random symmetric $n\ti...
Let $M_{n}$ denote a random symmetric $n\ti...
AbstractLet n be a large integer and Mn be an n by n complex matrix whose entries are independent (b...
AbstractLet n be a large integer and Mn be an n by n complex matrix whose entries are independent (b...
Let $M$ be a random $n\times n$ matrix with independent 0/1 random entries taking value 1 with prob...
Quantitative invertibility of random matrices: a combinatorial perspective, Discrete Analysis 2021:1...
AbstractWe prove two basic conjectures on the distribution of the smallest singular value of random ...
Abstract. Let Mn denote a random symmetric n by n matrix, whose upper diagonal entries are iid Berno...
Random matrix theory comprises a broad range of topics and avenues of research, one of them being to...
We study invertibility of matrices of the form D + R, where D is an arbitrary symmetric deterministi...
Let n be a large integer and M_n be an n by n complex matrix whose entries are independent (but not ...
We study n by n symmetric random matrices H, possibly discrete, with iid above-diagonal entries. We ...
We study n by n symmetric random matrices H, possibly discrete, with iid above-diagonal entries. We ...
The current work applies some recent combinatorial tools due to Jain to control the eigenvalue gaps ...
We study the spectral norm of matrices $BA$, where $A$ is a random matrix with independent mean zero...