List questions from diagonalization

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Can a tensor of rank-2 be diagonalized by two different set of basis?

Published on 25 Apr 2018 - 22:19

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why symmetric matrix is always diagonalizable even when it has repeated eigenvalues?

Published on 28 Apr 2018 - 16:07

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Proof: Show that $A^2=A$ is diagonalizable

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How to prove that if $f^3 = f$, $f$ is diagonalizable?

Published on 30 Apr 2018 - 10:50

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How to prove similarity between two block triangular and block diagonal matrices

Published on 01 May 2018 - 18:07

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How many square roots can a complex matrix with distinct non zero eigenvalues can take?

Published on 04 May 2018 - 17:09

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For each $v\in V$, $\exists n\in\Bbb{N}$, such that $T^nv=v$.

Published on 05 May 2018 - 5:49

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Square Roots of a Matrix: Diagonalisable Solutions.

Published on 06 May 2018 - 8:32

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Diagonal matrix property proof

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Basis of $M_n\left(\mathbb{R}\right)$ formed of diagonalizable matrix

Published on 07 May 2018 - 13:22

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Finding steady-state vector for stochastic matrix P

Published on 23 Mar 2026 - 3:22

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Commuting and diagonalizable endomorphisms

Published on 10 May 2018 - 16:25

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Let $A$ be a diagonalizable matrix, show that $A^{-1} = A$

Published on 11 May 2018 - 13:23

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Eigenvalues of linear operator of the space $\mathbb{R}[x,y]$

Published on 12 May 2018 - 12:23

List Question

Block diagonalization

Can a tensor of rank-2 be diagonalized by two different set of basis?

why symmetric matrix is always diagonalizable even when it has repeated eigenvalues?

Proof: Show that $A^2=A$ is diagonalizable

How to prove that if $f^3 = f$, $f$ is diagonalizable?

How to prove similarity between two block triangular and block diagonal matrices

How many square roots can a complex matrix with distinct non zero eigenvalues can take?

For each $v\in V$, $\exists n\in\Bbb{N}$, such that $T^nv=v$.

Square Roots of a Matrix: Diagonalisable Solutions.

Diagonal matrix property proof

Basis of $M_n\left(\mathbb{R}\right)$ formed of diagonalizable matrix

Finding steady-state vector for stochastic matrix P

Commuting and diagonalizable endomorphisms

Let $A$ be a diagonalizable matrix, show that $A^{-1} = A$

Eigenvalues of linear operator of the space $\mathbb{R}[x,y]$

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