List questions from trace

Published on 03 Oct 2017 - 16:49

79

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The distribution of $tr(W)$, where $W$ is the standard Wishart-matrix.

Published on 03 Oct 2017 - 17:06

1k

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Which property of trace of matrix that $\mathrm{tr}(hh^H B B^H) = h^HB^HBh$?

Published on 03 Oct 2017 - 20:04

39

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Trace of a matrix equation

Published on 04 Oct 2017 - 23:37

333

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Traces and determinant identity

Published on 10 Oct 2017 - 4:02

123

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samuelsons rule

Published on 13 Oct 2017 - 13:53

64

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Small subgroups of $\mathrm{GL}(n)$

Published on 14 Oct 2017 - 18:53

173

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Connection between the positive part of a Sobolev function and its trace

Published on 16 Oct 2017 - 15:02

2.9k

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Frobenius norm and trace

Published on 16 Oct 2017 - 17:57

1.1k

Views

Matrix Representation of a Trace Map

Published on 01 Apr 2026 - 6:54

80

Views

Why is Tr$(A (\vec{1}\vec{1}^T)B (\vec{1}\vec{1}^T)) = \mathrm{Tr}(A (\vec{1}\vec{1}^T))\mathrm{Tr}(B (\vec{1}\vec{1}^T))$ for all matrices $A,B$?

Published on 18 Oct 2017 - 21:42

533

Views

A trace inequality with a projector matrix

Published on 27 Mar 2026 - 22:59

71

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Matrix Trace applied to Economics

Published on 24 Oct 2017 - 2:19

1.7k

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Relation of trace and determinant

Published on 24 Oct 2017 - 15:34

61

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Prove that if $f_{xx}$ + $f_{yy}$ + $f_{zz}$ $= 0$, then $g(r) = a/r + b$, where $a$ and $b$ are constants.

Published on 01 Apr 2026 - 6:32

List Question

Prove that Tr(log(AB))=Tr(log(A))+Tr(log(B))

The distribution of $tr(W)$, where $W$ is the standard Wishart-matrix.

Which property of trace of matrix that $\mathrm{tr}(hh^H B B^H) = h^HB^HBh$?

Trace of a matrix equation

Traces and determinant identity

samuelsons rule

Small subgroups of $\mathrm{GL}(n)$

Connection between the positive part of a Sobolev function and its trace

Frobenius norm and trace

Matrix Representation of a Trace Map

Why is Tr$(A (\vec{1}\vec{1}^T)B (\vec{1}\vec{1}^T)) = \mathrm{Tr}(A (\vec{1}\vec{1}^T))\mathrm{Tr}(B (\vec{1}\vec{1}^T))$ for all matrices $A,B$?

A trace inequality with a projector matrix

Matrix Trace applied to Economics

Relation of trace and determinant

Prove that if $f_{xx}$ + $f_{yy}$ + $f_{zz}$ $= 0$, then $g(r) = a/r + b$, where $a$ and $b$ are constants.

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