List questions from spectral-norm

Published on 03 May 2021 - 3:05

585

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$2$-norm of a normal matrix

Published on 04 May 2021 - 22:30

27

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Finding the Reproduction Number and a final epidemic size in an agent-based network model

Published on 08 Jul 2021 - 17:57

1.1k

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Spectral norm of $A$ matrix which equal column norm?

Published on 13 Aug 2021 - 7:25

134

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Gradient of spectral norm of matrix

Published on 25 Aug 2021 - 0:59

213

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$2$-norm of a non-singular matrix

Published on 01 Sep 2021 - 16:23

80

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How to prove this inequality consisting of the minimum singular value?

Published on 04 Oct 2021 - 2:50

146

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Can we deduce this property for 2 norm with respect to sub matrix of Cholesky factorization?

Published on 08 Nov 2021 - 22:02

82

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Why are we able to define the Frobenius norm as so?

Published on 14 Nov 2021 - 2:35

1.2k

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Bounding the spectral norm of a Gaussian random matrix

Published on 14 Nov 2021 - 21:57

1k

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On the gradient of spectral norm of matrix

Published on 01 Dec 2021 - 21:20

28

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A matrix whose spectral norm is logarithmic in its size?

Published on 02 Dec 2021 - 0:14

475

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What's a sphere in the space of matrices?

Published on 29 Dec 2021 - 19:18

82

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If $A = R R^T$, prove that $||R_1 R_1^T||_2 \le ||A||_2$ where $R_1$ is first column of $R$.

Published on 07 Jan 2022 - 10:55

27

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Error incurred upon truncating a diagonal matrix to only the k largest eigenvalues.

Published on 09 Jan 2022 - 5:20

List Question

Minimization of matrix $2$-norm

$2$-norm of a normal matrix

Finding the Reproduction Number and a final epidemic size in an agent-based network model

Spectral norm of $A$ matrix which equal column norm?

Gradient of spectral norm of matrix

$2$-norm of a non-singular matrix

How to prove this inequality consisting of the minimum singular value?

Can we deduce this property for 2 norm with respect to sub matrix of Cholesky factorization?

Why are we able to define the Frobenius norm as so?

Bounding the spectral norm of a Gaussian random matrix

On the gradient of spectral norm of matrix

A matrix whose spectral norm is logarithmic in its size?

What's a sphere in the space of matrices?

If $A = R R^T$, prove that $||R_1 R_1^T||_2 \le ||A||_2$ where $R_1$ is first column of $R$.

Error incurred upon truncating a diagonal matrix to only the k largest eigenvalues.

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