List questions from diagonalization

Published on 27 Apr 2021 - 13:03

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Diagonalization of a particular matrix

Published on 27 Mar 2026 - 2:34

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Can TDT^T transform a square matrix D into diag{D_0,0} where D_0 is nonsingular?

Published on 29 Mar 2026 - 19:11

121

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Diagonalization of a real symmetric matrix

Published on 30 Mar 2026 - 12:39

118

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Generalization of the Spectral Theorem to arbitrary matrices

Published on 01 May 2021 - 19:30

121

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diagonalizing a complex matrix

Published on 01 May 2021 - 23:04

76

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Diagonalizability of linear transformations in direct sums under quotienting

Published on 04 Apr 2026 - 17:55

59

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Proof that matrix exponent elements belong to certain span

Published on 28 Mar 2026 - 19:37

250

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Is orthogonal matrix diagonalizable?

Published on 27 Mar 2026 - 5:15

160

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Block diagonalization of an orthogonal matrix

Published on 29 Mar 2026 - 2:29

525

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Eigenvectors of Laplacian matrix of path graph

Published on 25 Mar 2026 - 21:23

392

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diagonalizability of endomorphism and eigenvalues

Published on 06 May 2021 - 22:55

120

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If $T:V\longrightarrow V$ is diagonalizable, then $T$ has a characteristic polynomial of the form $f(x)=(x-c_{1})^{n_{1}}\dotsc(x-c_{k})^{n_{k}}$.

Published on 07 May 2021 - 5:18

69

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A counter for: If $f+f^{-1}$ is diagonalizable then $f$ is diagonalizable.

Published on 07 May 2021 - 16:37

34

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Find nearest postive semidefinite matrix keeping diagonal.

Published on 07 May 2021 - 18:03

List Question

show that symmetric and anti-symmetric matrices are eigenvectors for linear map

Diagonalization of a particular matrix

Can TDT^T transform a square matrix D into diag{D_0,0} where D_0 is nonsingular?

Diagonalization of a real symmetric matrix

Generalization of the Spectral Theorem to arbitrary matrices

diagonalizing a complex matrix

Diagonalizability of linear transformations in direct sums under quotienting

Proof that matrix exponent elements belong to certain span

Is orthogonal matrix diagonalizable?

Block diagonalization of an orthogonal matrix

Eigenvectors of Laplacian matrix of path graph

diagonalizability of endomorphism and eigenvalues

If $T:V\longrightarrow V$ is diagonalizable, then $T$ has a characteristic polynomial of the form $f(x)=(x-c_{1})^{n_{1}}\dotsc(x-c_{k})^{n_{k}}$.

A counter for: If $f+f^{-1}$ is diagonalizable then $f$ is diagonalizable.

Find nearest postive semidefinite matrix keeping diagonal.

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