Pages that link to "Item:Q1861100"

The following pages link to Why the Riesz transforms are averages of the dyadic shifts? (Q1861100):

Displaying 15 items.

• Mixed \(A_p\)-\(A_r\) inequalities for classical singular integrals and Littlewood-Paley operators (Q363216) (← links)
• A rotation method which gives linear \(L^{p}\) estimates for powers of the Ahlfors--Beurling operator (Q864193) (← links)
• Sharp \(A_{2}\) inequality for Haar shift operators (Q985692) (← links)
• Sharp estimate of the Ahlfors-Beurling operator via averaging martingale transforms (Q1411316) (← links)
• A revisit on commutators of linear and bilinear fractional integral operator (Q2272816) (← links)
• An operator-valued \(T1\) theory for symmetric CZOs (Q2286488) (← links)
• Hilbert and Riesz transforms using atomic function for quaternionic phase computation (Q2443910) (← links)
• Higher order Journé commutators and characterizations of multi-parameter BMO (Q2634778) (← links)
• Quaternionic Local Phase for Low-level Image Processing Using Atomic Functions (Q2847055) (← links)
• Recovering singular integrals from Haar shifts (Q3065709) (← links)
• Commutators with fractional integral operators (Q3178241) (← links)
• DOUBLE HILBERT TRANSFORMS ALONG POLYNOMIAL SURFACES IN R³ (Q3529457) (← links)
• The sharp weighted bound for the Riesz transforms (Q5441165) (← links)
• Wavelet representation of singular integral operators (Q6114525) (← links)
• Limited range extrapolation with quantitative bounds and applications (Q6201306) (← links)