Pages that link to "Item:Q1089602"

The following pages link to A\(\geq B\geq 0\) iff \((B^ rA^ pB^ r)^{1/q}\geq B^{(p+2r)/q}\) for r\(\geq 0\), p\(\geq 0\), q\(\geq 1\) with \((1+2r)q\geq p+2r\) (Q1089602):

Displaying 10 items.

• Simplified proof of an order preserving operator inequality (Q1281902) (← links)
• A proof of an order preserving inequality (Q1609958) (← links)
• A proof via operator means of an order preserving inequality (Q1813210) (← links)
• Function order of positive operators based on the Mond-Pečarić method (Q1863519) (← links)
• Relations between two inequalities \((B^{\frac r2} A^p B^{\frac r2})^{\frac r{p+r}}\geq B^r\) and \(A^p\geq(A^{\frac p2} B^r A^{\frac p2})^{\frac p{p+r}}\) and their applications (Q1865903) (← links)
• Square inequality and strong order relation (Q2520619) (← 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)
• A condition under which 𝐵=𝐴=𝑈*𝐵𝑈 follows from 𝐵≤𝐴≤𝑈*𝐵𝑈 (Q3425985) (← links)
• (Q4669828) (← links)
• An extension of order preserving operator inequality (Q5189746) (← links)