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- W2430895477 abstract "Let $T$ be an $L^2$-bounded operator having an $omega$-Calder'on--Zygmund kernel $K$ with a modulus of continuity $omega$. If $omega$ satisfied the Dini condition $int_0^1omega(t)ud t/t<infty$, then $T$ satisfies the $A_2$ theorem $$ Norm{Tf}{L^2(w)}lesssim [w]_{A_2}Norm{f}{L^2(w)} $$ and many related estimates, as a consequence of a domination by dyadic operators." @default.
- W2430895477 created "2016-06-24" @default.
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- W2430895477 date "2012-12-16" @default.
- W2430895477 modified "2023-09-27" @default.
- W2430895477 title "The A_2 theorem with the Dini condition" @default.
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