List questions from matrix-equations

Published on 04 Apr 2026 - 20:22

70

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Matrix over a ring representation

Published on 03 Apr 2017 - 8:08

39

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Matrix equation transformation

Published on 02 Apr 2026 - 2:48

80

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Matrix inversion question with different dimensions

Published on 06 Apr 2017 - 15:26

697

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Matrix equation with zero diagonal constraint

Published on 06 Apr 2017 - 16:51

54

Views

Matrix transposition and invertibility

Published on 07 Apr 2017 - 12:16

726

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Let A and B are $2 \times 2$ matrices, where AB = BA, show that $\text{A B}^2 = \text{B}^2 \text{A}$

Published on 26 Mar 2026 - 17:32

76

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Matrix Algebra Question

Published on 08 Apr 2017 - 15:18

2.8k

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Linear Transformations from Matrices to Polynomials

Published on 09 Apr 2017 - 0:12

56

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$N^TN=I_m$ and $A^TN=(A^TN)^T$

Published on 30 Mar 2026 - 3:37

20

Views

Proving an expression for $A^k$ where $A$ is a square, block upper triangular matrix

Published on 05 Feb 2023 - 3:18

22

Views

Can we neglect matrices with smaller eigenvalues in comparison to ones with larger eigenvalues?

Published on 07 Feb 2023 - 14:48

253

Views

Optimization Problem with a skew-symmetric matrix as a variable

Published on 26 Mar 2026 - 1:27

56

Views

Reformulating sum-equation to matrix/vector form.

Published on 06 Apr 2026 - 1:38

31

Views

Create matrix operations to compute $[y1, y2 x1, x2]$ from vectors $[x1,x2,1]$ and $[y1, y2, 1]$

Published on 03 Apr 2026 - 14:26

List Question

Stability of equilibrium point in matrix case (arbitrary dimension)

Matrix over a ring representation

Matrix equation transformation

Matrix inversion question with different dimensions

Matrix equation with zero diagonal constraint

Matrix transposition and invertibility

Let A and B are $2 \times 2$ matrices, where AB = BA, show that $\text{A B}^2 = \text{B}^2 \text{A}$

Matrix Algebra Question

Linear Transformations from Matrices to Polynomials

$N^TN=I_m$ and $A^TN=(A^TN)^T$

Proving an expression for $A^k$ where $A$ is a square, block upper triangular matrix

Can we neglect matrices with smaller eigenvalues in comparison to ones with larger eigenvalues?

Optimization Problem with a skew-symmetric matrix as a variable

Reformulating sum-equation to matrix/vector form.

Create matrix operations to compute $[y1, y2 x1, x2]$ from vectors $[x1,x2,1]$ and $[y1, y2, 1]$

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