Question

Eigenvalues of the matrix $AA^*$

score 83 · Answer 1 · 2015-01-19 21:35:43

83

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Eigenvalues of the matrix $AA^*$

Published on 19 Jan 2015 - 21:35

score 5.3k · Answer 2 · 2015-01-25 13:27:28

5.3k

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Similarity in two 2x2 Matrices and finding the S in A=SBS-1

Published on 25 Jan 2015 - 13:27

score 240 · Answer 3 · 2015-01-25 15:28:37

240

Views

Orthogonally diagonalizing a matrix

Published on 25 Jan 2015 - 15:28

score 62 · Answer 4 · 2015-01-26 16:37:24

62

Views

Show that if $v\in (V_c)^{\perp}$ then $(Av)\in (V_c)^{\perp}$ for a normal matrix $A$ with an eigenvalue $c$

Published on 26 Jan 2015 - 16:37

score 774 · Answer 5 · 2015-01-27 19:54:42

774

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Can a matrix have eigenvalue with infinite multiplicity?

Published on 27 Jan 2015 - 19:54

score 109 · Answer 6 · 2015-01-28 14:06:11

109

Views

invariant subspace under some conditions

Published on 28 Jan 2015 - 14:06

score 145 · Answer 7 · 2015-01-29 12:58:39

145

Views

Kernel and diagonalizability of endomorphism $f:\mathbb{R_2[x] \to R_2[x]}$ such that $f(p)=p(1)x^2-p(k),$ for $k \in \mathbb{R}$.

Published on 29 Jan 2015 - 12:58

score 370 · Answer 8 · 2015-01-30 18:46:27

370

Views

Characteristic polynomial of a linear endomorphism of dimension $n$.

Published on 30 Jan 2015 - 18:46

score 89 · Answer 9 · 2015-01-31 01:21:36

89

Views

Determine all $t\in\mathbb{R}$ for which $A_t$ is diagonalizable.

Published on 31 Jan 2015 - 1:21

score 69 · Answer 10 · 2015-02-05 16:07:42

69

Views

Diagonlisation of certain matrices

Published on 05 Feb 2015 - 16:07

score 105 · Answer 11 · 2015-02-06 19:24:46

105

Views

Why is it useful to know when a linear operator on a vector space is diagonalizable?

Published on 06 Feb 2015 - 19:24

score 1.7k · Answer 12 · 2015-02-07 19:10:34

1.7k

Views

How does the laplace transform diagonalize the derivative operator?

Published on 07 Feb 2015 - 19:10

score 62 · Answer 13 · 2015-02-08 03:13:37

62

Views

Silly question: Why is it in the diagonalization process we can choose our eigenvector to be anything we want?

Published on 08 Feb 2015 - 3:13

score 1.1k · Answer 14 · 2015-02-08 13:04:25

1.1k

Views

If $A$ is a real unitary matrix then $A$ is similar to $A^*$

Published on 08 Feb 2015 - 13:04

score 1.5k · Answer 15 · 2015-02-09 19:49:05

1.5k

Views

Is it true that if $A$ is unitary diagonalizable and $B$ is similar to $A$ then $B$ is also unitary diagonalizable?

Published on 09 Feb 2015 - 19:49

List Question

Eigenvalues of the matrix $AA^*$

Similarity in two 2x2 Matrices and finding the S in A=SBS-1

Orthogonally diagonalizing a matrix

Show that if $v\in (V_c)^{\perp}$ then $(Av)\in (V_c)^{\perp}$ for a normal matrix $A$ with an eigenvalue $c$

Can a matrix have eigenvalue with infinite multiplicity?

invariant subspace under some conditions

Kernel and diagonalizability of endomorphism $f:\mathbb{R_2[x] \to R_2[x]}$ such that $f(p)=p(1)x^2-p(k),$ for $k \in \mathbb{R}$.

Characteristic polynomial of a linear endomorphism of dimension $n$.

Determine all $t\in\mathbb{R}$ for which $A_t$ is diagonalizable.

Diagonlisation of certain matrices

Why is it useful to know when a linear operator on a vector space is diagonalizable?

How does the laplace transform diagonalize the derivative operator?

Silly question: Why is it in the diagonalization process we can choose our eigenvector to be anything we want?

If $A$ is a real unitary matrix then $A$ is similar to $A^*$

Is it true that if $A$ is unitary diagonalizable and $B$ is similar to $A$ then $B$ is also unitary diagonalizable?

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