List questions from skew-symmetric-matrices

Published on 06 Jul 2020 - 23:10

107

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rank of $(A+A^{T})$ when $A$ is skew symmetric

Published on 25 Jul 2020 - 11:11

90

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Localisation of eigenvalues for a skew-symmetric matrix

Published on 26 Jul 2020 - 15:17

343

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Equivalence of skew-symmetric matrices

Published on 24 Mar 2026 - 16:17

136

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Determinant of skew symmetric matrix

Published on 25 Mar 2026 - 20:37

4k

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Is every odd order skew-symmetric matrix singular?

Published on 25 Mar 2026 - 9:02

2.7k

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Is it possible to have a $3 \times 3$ matrix that is both orthogonal and skew-symmetric?

Published on 25 Mar 2026 - 18:18

234

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Congruence of skew-symmetric matrices

Published on 17 Mar 2026 - 9:05

252

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Optimization Problem with a skew-symmetric matrix as a variable

Published on 07 Feb 2023 - 16:10

106

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Manipulation of a multiple cross product expression using skew symmetric matrices

Published on 09 Mar 2023 - 7:27

68

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Is it always true that matrix representation of a skew-symmetric non-degenerate bilinear form is orthogonal with respect to some basis?

Published on 25 Mar 2026 - 12:49

151

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Prove: if $\bf{AB^T}$ is skew-symmetric and $\bf A$ full-rank, then $\bf{AX}=\bf B$ has unique solution $\bf X$

Published on 27 Mar 2023 - 10:57

132

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Antisymmetric polynomials in two variables

Published on 27 Mar 2023 - 20:19

61

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Why is the transport operator skew-symmetric?

Published on 10 Apr 2023 - 15:20

273

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If $A$ is $n \times n$ skew-symmetric matrix where $n$ is an odd integer number, then $A$ is singular.

Published on 17 Apr 2023 - 23:06

List Question

Proving symplectic identity

rank of $(A+A^{T})$ when $A$ is skew symmetric

Localisation of eigenvalues for a skew-symmetric matrix

Equivalence of skew-symmetric matrices

Determinant of skew symmetric matrix

Is every odd order skew-symmetric matrix singular?

Is it possible to have a $3 \times 3$ matrix that is both orthogonal and skew-symmetric?

Congruence of skew-symmetric matrices

Optimization Problem with a skew-symmetric matrix as a variable

Manipulation of a multiple cross product expression using skew symmetric matrices

Is it always true that matrix representation of a skew-symmetric non-degenerate bilinear form is orthogonal with respect to some basis?

Prove: if $\bf{AB^T}$ is skew-symmetric and $\bf A$ full-rank, then $\bf{AX}=\bf B$ has unique solution $\bf X$

Antisymmetric polynomials in two variables

Why is the transport operator skew-symmetric?

If $A$ is $n \times n$ skew-symmetric matrix where $n$ is an odd integer number, then $A$ is singular.

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