Pages that link to "Item:Q2950066"
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The following pages link to A Remark on Two Weight Estimates for Positive Dyadic Operators (Q2950066):
Displaying 19 items.
- Perfect dyadic operators: weighted \(T(1)\) theorem and two weight estimates (Q268573) (← links)
- The \(n\) linear embedding theorem (Q283445) (← links)
- Sawyer-type characterizations and sharp weighted norm estimates for Bergman-type operators (Q830228) (← links)
- Endpoint estimates of positive operators in a filtered measure space (Q1674892) (← links)
- Two weight \(L^{p}\) estimates for paraproducts in non-homogeneous settings (Q1753384) (← links)
- Two-weighted estimates for positive operators and Doob maximal operators on filtered measure spaces (Q2004918) (← links)
- On two weight estimates for iterated commutators (Q2042711) (← links)
- Two-weight norm inequalities for product fractional integral operators (Q2220338) (← links)
- Bergman projection induced by kernel with integral representation (Q2330785) (← links)
- Two-weight inequality for operator-valued positive dyadic operators by parallel stopping cubes (Q2357001) (← links)
- Convex body domination and weighted estimates with matrix weights (Q2401691) (← links)
- A characterization of two-weight trace inequalities for positive dyadic operators in the upper triangle case (Q2509988) (← links)
- Two weight commutators on spaces of homogeneous type and applications (Q2659026) (← links)
- Calderón-Zygmund operators and commutators in spaces of homogeneous type: weighted inequalities (Q2678402) (← links)
- The trilinear embedding theorem (Q2948224) (← links)
- On Two Weight Estimates for Dyadic Operators (Q4608793) (← links)
- The n-linear embedding theorem for dyadic rectangles (Q4632041) (← links)
- On separated bump conditions for Calderón-Zygmund operators (Q5027163) (← links)
- Two-weight estimates for sparse square functions and the separated bump conjecture (Q5067607) (← links)
