Pages that link to "Item:Q4460022"
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The following pages link to Specht ratio S(1) can be expressed by Kantorovich constant K(p) : S(1)= exp[K'(1)] and its application (Q4460022):
Displaying 10 items.
- Reverse inequality to Golden-Thompson type inequalities: Comparison of \(\text e^{A+B}\) and \(\text e^{A}\text e^{B}\) (Q996287) (← links)
- Operator inequalities associated with \(A\log A\) via Specht ratio. (Q1414714) (← links)
- Kantorovich type operator inequalities via the Specht ratio. (Q1418968) (← links)
- Reverse inequalities involving two relative operator entropies and two relative entropies (Q2484475) (← links)
- An extension of Kantorovich inequality to \(n\)-operators via the geometric mean by Ando--Li--Mathias (Q2496638) (← links)
- Matrix versions of some classical inequalities (Q2496659) (← links)
- Singular values of products of positive operators: \(AZB\) and \(ZAB\) (Q2568386) (← links)
- Two reverse inequalities associated with Tsallis relative operator entropy via generalized Kantorovich constant and their applications (Q2576239) (← links)
- Log-convexity of generalized Kantorovich function (Q5094437) (← links)
- GENERALIZED KANTOROVICH CONSTANT, A NEW FORMULATION AND PROPERTIES (Q5130804) (← links)
