List questions from diagonalization

Published on 11 Jul 2023 - 1:09

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How to diagonalize a matrix with a non-numeric element?

Published on 12 Jul 2023 - 6:23

100

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Given Ker(T) and Ker(T-2I), is T diagonalizable?

Published on 26 Mar 2026 - 2:58

33

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Operators on Finite Complex Vector Spaces

Published on 16 Jul 2023 - 3:15

33

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Finding an orthogonal and diagonal matrix given eigenvalues/vectors

Published on 27 Jul 2023 - 2:34

53

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A nicer proof of the diagonalisation criterion via module theory?

Published on 28 Jul 2023 - 9:00

114

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Can we prove $T : R^n \rightarrow R^n$ $T(x_1,x_2,...x_n) = ((x_1+x_2+...x_n),...,(x_1+x_2+...x_n))$ ,is diagonalizable by induction (by finding e.v)?

Published on 29 Jul 2023 - 6:53

64

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If $A$ is positive real symmetric matrix and $B$ is real symmetric, does there exist some $V$ such that $V^{T}AV$=$I$ and $V^TBV$ is diagonal matrix?

Published on 30 Mar 2026 - 13:41

78

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LADW — The condition that ensures a real matrix $A$ to have real diagonalization

Published on 03 Aug 2023 - 4:59

51

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ordering of eigenvalues for simultaneously diagonalizable matrices

Published on 26 Mar 2026 - 6:18

166

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Counting diagonalizable matrices?

Published on 09 Aug 2023 - 23:29

128

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Can we continuously unitarily diagonalize a symmetric matrix?

Published on 14 Aug 2023 - 0:24

67

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Intriguing Tridiagonal Matrix

Published on 25 Mar 2026 - 13:24

110

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Need Help Understanding and Solving Matrix Factorization Problems

Published on 16 Aug 2023 - 0:47

79

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Values of a,b,c that make a matrix diagonalizable

Published on 17 Aug 2023 - 9:16

List Question

If A is row vector 1×n then is $A^tA$ always diagonizable?

How to diagonalize a matrix with a non-numeric element?

Given Ker(T) and Ker(T-2I), is T diagonalizable?

Operators on Finite Complex Vector Spaces

Finding an orthogonal and diagonal matrix given eigenvalues/vectors

A nicer proof of the diagonalisation criterion via module theory?

Can we prove $T : R^n \rightarrow R^n$ $T(x_1,x_2,...x_n) = ((x_1+x_2+...x_n),...,(x_1+x_2+...x_n))$ ,is diagonalizable by induction (by finding e.v)?

If $A$ is positive real symmetric matrix and $B$ is real symmetric, does there exist some $V$ such that $V^{T}AV$=$I$ and $V^TBV$ is diagonal matrix?

LADW — The condition that ensures a real matrix $A$ to have real diagonalization

ordering of eigenvalues for simultaneously diagonalizable matrices

Counting diagonalizable matrices?

Can we continuously unitarily diagonalize a symmetric matrix?

Intriguing Tridiagonal Matrix

Need Help Understanding and Solving Matrix Factorization Problems

Values of a,b,c that make a matrix diagonalizable

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