List questions from trace

Published on 15 Jun 2018 - 3:31

2k

Views

If $AB = -BA$, then tr$(A) = $ tr$(B) = 0 $

Published on 15 Jun 2018 - 22:39

232

Views

Alternative proof that $\mbox{tr}(A)$ is an eigenvalue of a rank-$1$ matrix

Published on 18 Jun 2018 - 8:24

110

Views

Derivative of trace of $A^\top A$

Published on 24 Mar 2026 - 23:46

60

Views

A biliographic inquiry into Fredholm's kernel

Published on 25 Mar 2026 - 17:58

942

Views

Solving the trace optimization problem $L\Sigma L^T$ for symmetric matrices

Published on 04 Jul 2018 - 12:24

268

Views

Traces over the generators of a Lie algebra.

Published on 05 Jul 2018 - 13:58

707

Views

Proof of a matrix trace inequality

Published on 25 Mar 2026 - 21:47

166

Views

The trace of one matrix on the image or kernel of another

Published on 10 Jul 2018 - 18:12

274

Views

Basis for Kernel and Trace of Square Matrices

Published on 13 Jul 2018 - 16:38

66

Views

Why can $\mathrm{Tr}(A B)$ be expressed with this double sum?

Published on 15 Jul 2018 - 16:40

155

Views

An upper bound for $trace(XYXZ)$ in terms of $trace(X^2YZ)$

Published on 25 Mar 2026 - 11:15

497

Views

operator concavity of a function involving trace and logarithm

Published on 25 Mar 2026 - 11:10

497

Views

On the relation between traces and characteristic polynomials

Published on 22 Mar 2026 - 17:15

217

Views

$\operatorname{trace}(B)>0$, and $C$ is a Hermitian positive definite, is $\operatorname{trace}(BC)\geq 0$?

Published on 25 Mar 2026 - 12:50

List Question

Trace cauchy schwarz inequality

If $AB = -BA$, then tr$(A) = $ tr$(B) = 0 $

Alternative proof that $\mbox{tr}(A)$ is an eigenvalue of a rank-$1$ matrix

Derivative of trace of $A^\top A$

A biliographic inquiry into Fredholm's kernel

Solving the trace optimization problem $L\Sigma L^T$ for symmetric matrices

Traces over the generators of a Lie algebra.

Proof of a matrix trace inequality

The trace of one matrix on the image or kernel of another

Basis for Kernel and Trace of Square Matrices

Why can $\mathrm{Tr}(A B)$ be expressed with this double sum?

An upper bound for $trace(XYXZ)$ in terms of $trace(X^2YZ)$

operator concavity of a function involving trace and logarithm

On the relation between traces and characteristic polynomials

$\operatorname{trace}(B)>0$, and $C$ is a Hermitian positive definite, is $\operatorname{trace}(BC)\geq 0$?

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