List questions from linear-matrix-inequality

Published on 30 Jan 2020 - 8:45

111

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A matrix inequality between two positive definite matrices and a positive scalar.

Published on 13 Feb 2020 - 4:19

86

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Inequality to find the condition for positive semi-definite

Published on 05 Mar 2020 - 12:48

248

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Relation between two linear matrix inequality (LMI) problems

Published on 11 Mar 2020 - 19:50

116

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Reformulation to LMI constraints (H2 Feedforward Control)

Published on 18 Apr 2020 - 0:47

1.2k

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Spectral norm - trace inequality

Published on 21 Apr 2020 - 10:22

83

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Transformations in LMI constraints

Published on 07 May 2020 - 14:26

159

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Inequality for the trace of the n-th power of a semi-definite matrix with trace smaller than 1.

Published on 17 May 2020 - 8:32

418

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matrix inner product between positive semidefinite matrix and positive definite matrix

Published on 04 Jul 2020 - 12:42

65

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Sufficient Conditions $DA^T+AD+I<0$ to Hold Based on Eigenvalues

Published on 08 Jul 2020 - 8:45

116

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Maximize $\gamma$ such that $A+\gamma B\succeq 0$

Published on 07 Jul 2016 - 10:59

87

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Linear Matrix Inequality of a matrix $T$ with $\| T \|_2 < \rho$

Published on 15 Jul 2016 - 20:18

688

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LMI for maximum singular value

Published on 18 Jul 2016 - 5:06

220

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Feasibility of Matrix Inequality

Published on 25 Jul 2016 - 1:59

1.2k

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Maximize $\langle \mathrm A , \mathrm X \rangle$ subject to $\| \mathrm X \|_2 \leq 1$

Published on 21 Mar 2026 - 22:54

List Question

Reference to this Young Inequality for matrices

A matrix inequality between two positive definite matrices and a positive scalar.

Inequality to find the condition for positive semi-definite

Relation between two linear matrix inequality (LMI) problems

Reformulation to LMI constraints (H2 Feedforward Control)

Spectral norm - trace inequality

Transformations in LMI constraints

Inequality for the trace of the n-th power of a semi-definite matrix with trace smaller than 1.

matrix inner product between positive semidefinite matrix and positive definite matrix

Sufficient Conditions $DA^T+AD+I<0$ to Hold Based on Eigenvalues

Maximize $\gamma$ such that $A+\gamma B\succeq 0$

Linear Matrix Inequality of a matrix $T$ with $\| T \|_2 < \rho$

LMI for maximum singular value

Feasibility of Matrix Inequality

Maximize $\langle \mathrm A , \mathrm X \rangle$ subject to $\| \mathrm X \|_2 \leq 1$

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