Pages that link to "Item:Q967145"

The following pages link to On a geometric property of positive definite matrices cone (Q967145):

Displaying 22 items.

• Geometric properties of positive definite matrices cone with respect to the Thompson metric (Q551328) (← links)
• Some results on matrix means (Q782514) (← links)
• Riemannian geometry and matrix geometric means (Q819155) (← links)
• On cone of nonsymmetric positive semidefinite matrices (Q979007) (← links)
• Structure of Hiai-Petz parametrized geometry for positive definite matrices (Q1044609) (← links)
• Testing the definiteness of matrices on polyhedral cones (Q1104045) (← links)
• Almost definiteness of matrices on polyhedral cones (Q1183149) (← links)
• On the surjectivity of generalized isometries on the positive definite cone of matrices (Q1679160) (← links)
• Invariant tolerance relations on positive definite matrices (Q2020656) (← links)
• From hyperbolic geometry to \(2\times 2\) Hermitian matrices and back (Q2051390) (← links)
• Geodesic in-betweenness for means of several matrices (Q2069862) (← links)
• On Ando-Li-Mathias geometric mean equations (Q2479492) (← links)
• The inverse mean problem of geometric mean and contraharmonic means (Q2568371) (← links)
• The inverse problem for generalized contraharmonic means (Q2688295) (← links)
• Nonnegative matrices over \(C^*\)-algebras and the geometric means of positive-definite elements (Q2731999) (← links)
• The spectral geometric mean of two positive definite elements in a \(C^*\)-algebra (Q2732004) (← links)
• Geometry and inequalities of geometric mean (Q2828815) (← links)
• Riemannian distances between geometric means (Q2866218) (← links)
• The Riemannian mean and matrix inequalities related to the Ando-Hiai inequality and chaotic order (Q2914875) (← links)
• A Multivariable Extension of Two-Variable Matrix Means (Q3094391) (← links)
• (Q3428824) (← links)
• Algebraic and geometric properties of \(\mathcal{L}_+^n\)-semipositive matrices and \(\mathcal{L}_+^n\)-semipositive cones (Q6161119) (← links)