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gmvh
gmvh
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Spectral gap of $AA^{T}$ for bernouliBernoulli random matrix A

Bumped by Community user
Bumped by Community user
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gmvh
gmvh
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I need the following answer for research purposes.

Let $A$ be a $m \times n$ random matrix with iid ${\rm Bernouli}(p)$${\rm Bernoulli}(p)$ entries. Is there any result on the spectalspectral gap of $AA^{T}$ (similar to well known random matrix laws like Tracy-Widom)?

I need the following answer for research purposes.

Let $A$ be a $m \times n$ random matrix with iid ${\rm Bernouli}(p)$ entries. Is there any result on the spectal gap of $AA^{T}$ (similar to well known random matrix laws like Tracy-Widom)?

I need the following answer for research purposes.

Let $A$ be a $m \times n$ random matrix with iid ${\rm Bernoulli}(p)$ entries. Is there any result on the spectral gap of $AA^{T}$ (similar to well known random matrix laws like Tracy-Widom)?

fixed layout
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edit approved Apr 9, 2021 at 6:01
Buzz
edit approved Apr 9, 2021 at 6:01
Buzz
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I need the following answer for research purposepurposes. Let

Let $A$ be a $m \times n$ random matrix with iid bernouli(p)${\rm Bernouli}(p)$ entries. Is there any result on the spectal gap of $AA^{T}$ (similar to well known random matrixlawsmatrix laws like tracy widomTracy-Widom).?

I need the following answer for research purpose. Let $A$ be $m \times n$ random matrix with iid bernouli(p) entries. Is there any result on the spectal gap of $AA^{T}$ (similar to well known random matrixlaws like tracy widom).

I need the following answer for research purposes.

Let $A$ be a $m \times n$ random matrix with iid ${\rm Bernouli}(p)$ entries. Is there any result on the spectal gap of $AA^{T}$ (similar to well known random matrix laws like Tracy-Widom)?

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user178533
user178533
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