Pages that link to "Item:Q2514373"
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The following pages link to A Pietsch domination theorem for \((\ell_p^s,\ell_p)\)-summing operators (Q2514373):
Displaying 16 items.
- The splitting property for \((p,S)\)-summing operators (Q506267) (← links)
- A general Pietsch domination theorem (Q616721) (← links)
- Some techniques on nonlinear analysis and applications (Q655376) (← links)
- A unified Pietsch domination theorem (Q847775) (← links)
- \(\tau (p;q)\)-summing mappings and the domination theorem (Q931846) (← links)
- Optimal constants for a mixed Littlewood type inequality (Q1674106) (← links)
- Absolutely \((q, 1)\)-summing operators acting in \(C(K)\)-spaces and the weighted Orlicz property for Banach spaces (Q2045920) (← links)
- Domination and factorization theorems for positive strongly \(p\)-summing operators (Q2253923) (← links)
- Uniformly dominated sets of summing nonlinear operators (Q2355910) (← links)
- On the constants of the Bohnenblust-Hille and Hardy-Littlewood inequalities (Q2400477) (← links)
- Maurey-Rosenthal factorization for \(p\)-summing operators and Dodds-Fremlin domination (Q2919623) (← links)
- Domination of operators on function spaces (Q3598112) (← links)
- (Q3711174) (← links)
- (Q3772714) (← links)
- The Grothendieck-Pietsch domination principle for nonlinear summing integral operators (Q4386414) (← links)
- A class of summing operators acting in spaces of operators (Q4958729) (← links)
