Pages that link to "Item:Q376622"
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The following pages link to An operator inequality implying the usual and chaotic orders (Q376622):
Displaying 10 items.
- Characterizations of \(\log A\geq\log B\) and normaloid operators via Heinz inequality (Q1611035) (← links)
- Further generalizations of Bebiano-Lemos-Providência inequality (Q2143929) (← links)
- On operator order and chaotic operator order for two operators (Q2370776) (← links)
- A characterization of convex functions and its application to operator monotone functions (Q2446089) (← links)
- Remark on chaotic Furuta inequality (Q2747293) (← links)
- Operator monotone functions induced from Löwner-Heinz inequality and strictly chaotic order (Q4464288) (← links)
- Results under log A ≥ log B can be derived from ones under A ≥ B ≥ 0 by Uchiyama's method - associated with Furuta and Kantorovich type operator inequalities (Q4504495) (← links)
- An extension of Uchiyama's result associated with an order preserving operator inequality (Q4532944) (← links)
- An operator monotone function \(\frac{t\log t-t+1}{\log^2 t}\) and strictly chaotic order (Q5957185) (← links)
- On a question of Furuta on chaotic order (Q5957187) (← links)
