Pages that link to "Item:Q1277040"
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The following pages link to The Lidskii-Mirsky-Wielandt theorem -- additive and multiplicative versions (Q1277040):
Displaying 20 items.
- Multiplicative Lidskii's inequalities and optimal perturbations of frames (Q486233) (← links)
- Approximation by partial isometries and symmetric approximation of finite frames (Q667666) (← links)
- Klyachko's theorem in semi-finite von Neumann algebras (Q945590) (← links)
- Absolute and relative Weyl theorems for generalized eigenvalue problems (Q1044601) (← links)
- Generalized eigenvalues of a definite Hermitian matrix pair (Q1379099) (← links)
- Wielandt and Ky-Fan theorem for matrix pairs. (Q1399921) (← links)
- Relative perturbation theory. IV: \(\sin 2\theta\) theorems (Q1567544) (← links)
- Weak convergence of the empirical spectral distribution of high-dimensional band sample covariance matrices (Q1800935) (← links)
- Weyl-type relative perturbation bounds for eigensystems of Hermitian matrices (Q1976905) (← links)
- Global symmetric approximation of frames (Q2003594) (← links)
- Robust PCA via regularized \textsc{Reaper} with a matrix-free proximal algorithm (Q2036201) (← links)
- Tensor-free proximal methods for lifted bilinear/quadratic inverse problems with applications to phase retrieval (Q2052715) (← links)
- Jensen and Minkowski inequalities for operator means and anti-norms (Q2249722) (← links)
- The strengthened versions of the additive and multiplicative Weyl inequalities (Q2567756) (← links)
- First order asymptotic expansions for eigenvalues of multiplicatively perturbed matrices (Q2827074) (← links)
- Generalized interlacing inequalities (Q3143330) (← links)
- Some log and weak majorization inequalities in Euclidean Jordan algebras (Q5045239) (← links)
- Derivatives of symplectic eigenvalues and a Lidskii type theorem (Q5075986) (← links)
- Inequalities for selected eigenvalues of the product of matrices (Q5233950) (← links)
- Phase retrieval and system identification in dynamical sampling via Prony's method (Q6171715) (← links)
