Pages that link to "Item:Q2708932"

The following pages link to \(A\geq B\geq 0\) ensures \((B^{\frac r2}A^pB^{\frac r2})^{\frac 1q}\geq(B^{\frac r2}B^pB^{\frac r2})^{\frac 1q}\) for \(r\geq 0\), \(p\geq 0\), \(q\geq 1\) with \((1+r)q\geq p+r\) and its recent applications (Q2708932):

Displaying 9 items.

• A modified Heinz's inequality (Q861034) (← links)
• Operator inequality implying generalized Bebiano-Lemos-Providência one (Q996291) (← links)
• Brief survey of recent applications of an order preserving operator inequality (Q1012956) (← links)
• Some properties of Furuta type inequalities and applications (Q1724155) (← links)
• Comprehensive survey on an order preserving operator inequality (Q1943492) (← links)
• Further generalizations of Bebiano-Lemos-Providência inequality (Q2143929) (← links)
• \(A\geqq B\geqq 0\) ensures \((A^{\frac{r}{2}}A^pA^{\frac{r}{2}})^{\frac{1}{q}}\geqq (A^{\frac{r}{2}}B^pA^{\frac{r}{2}})^{\frac{1}{q}}\) for \(p\geqq 0\), \(q\geqq 1\), \(r\geqq 0\) with \((1+r)q\geqq p+r\) and its applications (Q2747297) (← links)
• Generalized Furuta inequality in Banach ✻-algebras and its applications (Q4248983) (← links)
• (Q4669828) (← links)