List questions from trace

Published on 22 Oct 2012 - 21:06

103

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Selberg trace and Riemann zeros

Published on 28 Oct 2012 - 10:26

685

Views

Finding $\text{ker}(Tr)$

Published on 28 Oct 2012 - 23:04

2.4k

Views

Are Trace of product of matrices- distributive/associative?

Published on 29 Oct 2012 - 20:54

309

Views

Showing that Trace($ax$) = $0$ for all $x$ in field $F$ of order $2^N$ implies $a = 0$.

Published on 30 Oct 2012 - 14:02

1.9k

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A non-degenerate trace implies dual basis [updated]

Published on 06 Nov 2012 - 18:28

328

Views

Finding the scalar derivative of a matrix product

Published on 14 Nov 2012 - 11:15

1.6k

Views

Solving for the trace of a matrix

Published on 27 Nov 2012 - 22:21

2.6k

Views

Derivative of a trace

Published on 01 Dec 2012 - 15:33

185

Views

Some kind of trace inequality

Published on 03 Dec 2012 - 15:14

264

Views

Trace manipulation

Published on 03 Dec 2012 - 16:40

16.1k

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Is trace invariant under cyclic permutation with rectangular matrices?

Published on 06 Dec 2012 - 12:51

13.4k

Views

Differential of transposed matrices

Published on 06 Dec 2012 - 13:00

473

Views

Diagonal of Hilbert--Schmidt operator

Published on 30 Mar 2026 - 12:22

254

Views

Prove that gradient of $\operatorname{tr}(A \cdot B \cdot A^{T} \cdot C$) with respect to $A = C \cdot A \cdot B$ +$ C^{T} \cdot A \cdot B^{T}$

Published on 13 Jan 2013 - 20:17

List Question

Trace of an integral

Selberg trace and Riemann zeros

Finding $\text{ker}(Tr)$

Are Trace of product of matrices- distributive/associative?

Showing that Trace($ax$) = $0$ for all $x$ in field $F$ of order $2^N$ implies $a = 0$.

A non-degenerate trace implies dual basis [updated]

Finding the scalar derivative of a matrix product

Solving for the trace of a matrix

Derivative of a trace

Some kind of trace inequality

Trace manipulation

Is trace invariant under cyclic permutation with rectangular matrices?

Differential of transposed matrices

Diagonal of Hilbert--Schmidt operator

Prove that gradient of $\operatorname{tr}(A \cdot B \cdot A^{T} \cdot C$) with respect to $A = C \cdot A \cdot B$ +$ C^{T} \cdot A \cdot B^{T}$

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