List questions from diagonalization

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Showing when a permutation matrix is diagonizable over $\mathbb R$ and over $\mathbb C$

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Matrix diagonalization - eigenvalues on diagonal

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Construct an example of a 4×4 matrix, with one of its eigenvalues equal to −3, that is not diagonal or invertible, but is diagonalizable

Published on 23 Mar 2015 - 1:13

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Conditions for a matrix to be diagonalizable

Published on 28 Mar 2015 - 0:12

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Hoffman "Linear Algebra": why need such a long proof?

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A,B are diagonalizable matrix and their characteristic polynomials are the same.prove that $A$ and $B$ are similar

Published on 30 Mar 2015 - 6:33

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Diagonalization: Am i finding these eigenvectors wrongly?

Published on 02 Apr 2015 - 0:20

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If $A^3 = A$ then the eigen values are all 1 right?

Published on 02 Apr 2015 - 0:43

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Diagonalization: How to show that A exists $S^2 = D$ given that D is a nonegative diagonal marix

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Does gaussian elimination always work?

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Understanding Jordan Canonical Form.

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Prove that if A is diagonalisable then the minimal polynomial is square free

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Diagonalising an infinite-dimensional Hermitian square matrix

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Diagonalizable iff the minimal polynomial splits into pairwise distinct linear factors

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List Question

powers of a diagonal matrix to infinity

Showing when a permutation matrix is diagonizable over $\mathbb R$ and over $\mathbb C$

Matrix diagonalization - eigenvalues on diagonal

Construct an example of a 4×4 matrix, with one of its eigenvalues equal to −3, that is not diagonal or invertible, but is diagonalizable

Conditions for a matrix to be diagonalizable

Hoffman "Linear Algebra": why need such a long proof?

A,B are diagonalizable matrix and their characteristic polynomials are the same.prove that $A$ and $B$ are similar

Diagonalization: Am i finding these eigenvectors wrongly?

If $A^3 = A$ then the eigen values are all 1 right?

Diagonalization: How to show that A exists $S^2 = D$ given that D is a nonegative diagonal marix

Does gaussian elimination always work?

Understanding Jordan Canonical Form.

Prove that if A is diagonalisable then the minimal polynomial is square free

Diagonalising an infinite-dimensional Hermitian square matrix

Diagonalizable iff the minimal polynomial splits into pairwise distinct linear factors

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