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- W2096257594 abstract "Given a doubling measure $mu$ on ${mathbb R}^d$, it is a classical result of harmonic analysis that Calderon-Zygmund operators which are bounded in $L^2(mu)$ are also of weak type (1,1). Recently it has been shown that the same result holds if one substitutes the doubling condition on $mu$ by a mild growth condition on $mu$. In this paper another proof of this result is given. The proof is very close in spirit to the classical argument for doubling measures and it is based on a new Calderon-Zygmund decomposition adapted to the non doubling situation." @default.
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- W2096257594 date "2001-01-01" @default.
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- W2096257594 title "A proof of the weak (1,1) inequality for singular integrals with non doubling measures based on a Calderón-Zygmund decomposition" @default.
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- W2096257594 doi "https://doi.org/10.5565/publmat_45101_07" @default.
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