List questions from matrix-rank

Published on 08 May 2014 - 14:16

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Tridiagonal Matrix's Rank and Eigenvalues

Published on 11 May 2014 - 21:36

19.2k

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rank($A$)=rank($A^T$)

Published on 17 May 2014 - 5:43

152

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What is the rank of symmetric Pascal matrix?

Published on 17 May 2014 - 13:49

1k

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${\rm rank}(BA)={\rm rank}(B)$ if $A \in \mathbb{R}^{n \times n}$ is invertible?

Published on 19 May 2014 - 7:36

104

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Rank of the harmonics in a Fourier series expansion

Published on 26 May 2014 - 13:24

2.2k

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Hadamard and tensor products: $\operatorname{rank}(A\circ B)\le\operatorname{rank}(A)\operatorname{rank}(B)=\operatorname{rank}(A\otimes B)$

Published on 25 Mar 2026 - 16:09

581

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Matrix equivalence relation related to similarity and rank

Published on 01 Jun 2014 - 21:57

136

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Matrices and rank exercise

Published on 06 Jun 2014 - 18:45

861

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Rank of the differential

Published on 07 Jun 2014 - 13:45

2.9k

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Matrices and rank inequality

Published on 09 Jun 2014 - 17:12

145

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A question on Rank and trace of a special matrix

Published on 11 Jun 2014 - 12:20

66

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Rank of matrice: proof

Published on 11 Jun 2014 - 22:28

352

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The similarity of the block matrices

Published on 25 Mar 2026 - 22:11

6.5k

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Prove rank(AP) = rank(A) if P is an invertible n × n matrix and A is any m × n matrix?

Published on 25 Jun 2014 - 16:57

List Question

What could be the rank of a matrix multiplied by its transpose ?

Tridiagonal Matrix's Rank and Eigenvalues

rank($A$)=rank($A^T$)

What is the rank of symmetric Pascal matrix?

${\rm rank}(BA)={\rm rank}(B)$ if $A \in \mathbb{R}^{n \times n}$ is invertible?

Rank of the harmonics in a Fourier series expansion

Hadamard and tensor products: $\operatorname{rank}(A\circ B)\le\operatorname{rank}(A)\operatorname{rank}(B)=\operatorname{rank}(A\otimes B)$

Matrix equivalence relation related to similarity and rank

Matrices and rank exercise

Rank of the differential

Matrices and rank inequality

A question on Rank and trace of a special matrix

Rank of matrice: proof

The similarity of the block matrices

Prove rank(AP) = rank(A) if P is an invertible n × n matrix and A is any m × n matrix?

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