Pages that link to "Item:Q2794811"

The following pages link to Determinantal inequalities of positive definite matrices (Q2794811):

Displaying 25 items.

• A proof of Thompson's determinantal inequality (Q295977) (← links)
• Determinantal inequalities for positive definite matrices (Q688259) (← links)
• An inequality for positive definite matrices with applications to combinatorial matrices (Q1373316) (← links)
• Analogues of some determinantal inequalities for sector matrices (Q1734010) (← links)
• Determinantal inequalities for diagonally signed matrices and an application to Gram-Cauchy matrices (Q1899380) (← links)
• Establishing determinantal inequalities for positive-definite matrices (Q1902888) (← links)
• Measurable diagonalization of positive definite matrices (Q2252930) (← links)
• Unifying a result of Thompson and a result of Fiedler and Markham on block positive definite matrices (Q2404980) (← links)
• Extensions of Fischer's inequality (Q2418989) (← links)
• Inequalities with determinants of perturbed positive matrices (Q2447968) (← links)
• Some generalization of inequalities for the determinants of subpositive definite matrices (Q2713114) (← links)
• On the norm of the determinant of a complex positive definite matrix (Q2724942) (← links)
• A treatment of a determinant inequality of Fiedler and Markham (Q2828812) (← links)
• Convexity of f(A)=(detA)^m (Q2996723) (← links)
• (Q3368832) (← links)
• (Q3370874) (← links)
• (Q3688888) (← links)
• A determinantal criterion for positive sign-solvability (Q3838347) (← links)
• (Q4542672) (← links)
• An extension of Hartfiel's determinant inequality (Q4561088) (← links)
• (Q4655818) (← links)
• Remarks on two determinantal inequalities (Q5244267) (← links)
• Determinant inequalities for Hadamard product of positive definite matrices (Q5272424) (← links)
• Determinant and eigenvalue inequalities involving nonnegative matrices (Q6086436) (← links)
• On the Hadamard-Fischer inequality, the inclusion-exclusion formula, and bipartite graphs (Q6102089) (← links)