List questions from eigenvalues-eigenvectors

Published on 02 Feb 2018 - 7:55

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Eigenvalues of the sum of full rank permutation matrices

Published on 02 Feb 2018 - 7:55

84

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Eigenthings of matrices with nonconstant coefficients

Published on 02 Feb 2018 - 8:07

507

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Finding an eigenvector (fixed point) of a linear system of equations

Published on 22 Mar 2026 - 10:56

569

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$T$ has an eigenvalue of $3$ or $-3$.

Published on 25 Mar 2026 - 22:10

112

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Eigenvalues of symmetric $\mathbb{R}^{p\times p}$ matrix

Published on 02 Feb 2018 - 12:11

81

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Joint Probability Factorization Into Product of Independents Via Eigenvectors

Published on 24 Mar 2026 - 22:01

82

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Show that $\det(A)=(\lambda_1)^{m_1}(\lambda_2)^{m_2}…(\lambda_k)^{m_k}=\prod_{j=1}^k(\lambda_i)^{m_j}$

Published on 02 Feb 2018 - 21:25

167

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Inverse Eigenvalue problem for star graph

Published on 17 Mar 2026 - 10:44

38

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Concerning the existence of the eigenvalues of $T\in\mathcal{L}(\mathbf{C^\infty})$

Published on 25 Mar 2026 - 23:38

64

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Finding if symmetric matrix exists given eigenvectors

Published on 25 Mar 2026 - 9:31

287

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Bounding the norm of matrix powers

Published on 25 Mar 2026 - 18:47

188

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$T\in\mathcal{L}(\mathbf{R^3})$ with eigen values $-4,5,\sqrt{7}$

Published on 25 Mar 2026 - 22:02

3.5k

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Eigenvalues without any calculations

Published on 04 Feb 2018 - 4:57

59

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How to prove the following claim

Published on 04 Feb 2018 - 7:42

List Question

General form of left and right eigenvectors of upper triangular matrices

Eigenvalues of the sum of full rank permutation matrices

Eigenthings of matrices with nonconstant coefficients

Finding an eigenvector (fixed point) of a linear system of equations

$T$ has an eigenvalue of $3$ or $-3$.

Eigenvalues of symmetric $\mathbb{R}^{p\times p}$ matrix

Joint Probability Factorization Into Product of Independents Via Eigenvectors

Show that $\det(A)=(\lambda_1)^{m_1}(\lambda_2)^{m_2}…(\lambda_k)^{m_k}=\prod_{j=1}^k(\lambda_i)^{m_j}$

Inverse Eigenvalue problem for star graph

Concerning the existence of the eigenvalues of $T\in\mathcal{L}(\mathbf{C^\infty})$

Finding if symmetric matrix exists given eigenvectors

Bounding the norm of matrix powers

$T\in\mathcal{L}(\mathbf{R^3})$ with eigen values $-4,5,\sqrt{7}$

Eigenvalues without any calculations

How to prove the following claim

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