Pages that link to "Item:Q1080919"
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The following pages link to A quantitative formulation of Sylvester's law of inertia. III (Q1080919):
Displaying 15 items.
- Maximization and minimization of the rank and inertia of the Hermitian matrix expression \(A-BX-(BX)^{*}\) with applications (Q632460) (← links)
- An estimate for the number of eigenvalues of a Hilbert-Schmidt operator in a half-plane (Q782766) (← links)
- The algebra of hyperboloids of revolution (Q1063662) (← links)
- Restricted quadratic forms, inertia theorems, and the Schur complement (Q1107601) (← links)
- The Sylvester's law of inertia for Jordan algebras (Q1123969) (← links)
- Determining subspaces on which a matrix is nonnegative definite (Q1189625) (← links)
- Copositive matrices and Simpson's paradox (Q1369316) (← links)
- On the inertia law for normal matrices. (Q1432630) (← links)
- On the internal signature and minimal electric network realizations of reciprocal behaviors (Q1729023) (← links)
- A restricted signature normal form for Hermitian matrices, quasi-spectral decompositions, and applications (Q2365701) (← links)
- On Sylvester's law of inertia for nonlinear eigenvalue problems (Q2450039) (← links)
- New proofs and extensions of Sylvester’s and Johnson’s inertia theorems to non-Hermitian matrices (Q3103254) (← links)
- (Q3169636) (← links)
- SYLVESTER INERTIA LAW IN COMMUTATIVE LEIBNIZ ALGEBRAS WITH LOGARITHMS (Q5442329) (← links)
- Quadratic Matrix Inequalities with Applications to Data-Based Control (Q6115419) (← links)
