Let µ be a continuous (i.e., without atoms) positive Radon measure on the complex plane. The truncated Cauchy integral of a compactly supported function f in Lp(µ), 1 ≤ p ≤ +∞, is defined b
Let . : C . C be a bilipschitz map. We prove that if E . C is compact, and .(E), a(E) stand for its ...
Abstract. Let ϕ: C → C be a bilipschitz map. We prove that if E ⊂ C is compact, and γ(E), α(E) stand...
summary:We present a Cauchy test for the almost derivability of additive functions of bounded BV set...
1. Introduction. Let µ be a continuous (i.e., without atoms) positive Radon mea-sure on the complex ...
Let µ be a continuous (i.e., without atoms) positive Radon measure on the complex plane. The truncat...
In this paper, we shall estimate the growth order of the n-th derivative Cauchy integrals at a point...
AbstractLet E⊂C be a Borel set with finite length, that is, 0<H1(E)<∞. By a theorem of David and Lég...
Abstract We construct a class of singular integral operators associated with homogeneous Calderón-Zy...
summary:Integrals of the Cauchy type extended over the boundary $\partial A$ of a general compact se...
summary:Integrals of the Cauchy type extended over the boundary $\partial A$ of a general compact se...
Motivated by the work of Mateu, Orobitg, Pérez and Verdera, who proved inequalities of the form T _*...
Given a doubling measure µ on Rd, it is a classical result of harmonic analysis that Calderón-Zygmun...
We prove sufficient and necessary conditions for the compactness of Calderón–Zygmund operators on th...
If $\mu$ is a finite complex measure in the complex plane $\mathbb{C}$ we denote by $C^\mu$ its Cauc...
We prove the existence of a $(d-2)$-dimensional purely unrectifiable set upon which a family of \emp...
Let . : C . C be a bilipschitz map. We prove that if E . C is compact, and .(E), a(E) stand for its ...
Abstract. Let ϕ: C → C be a bilipschitz map. We prove that if E ⊂ C is compact, and γ(E), α(E) stand...
summary:We present a Cauchy test for the almost derivability of additive functions of bounded BV set...
1. Introduction. Let µ be a continuous (i.e., without atoms) positive Radon mea-sure on the complex ...
Let µ be a continuous (i.e., without atoms) positive Radon measure on the complex plane. The truncat...
In this paper, we shall estimate the growth order of the n-th derivative Cauchy integrals at a point...
AbstractLet E⊂C be a Borel set with finite length, that is, 0<H1(E)<∞. By a theorem of David and Lég...
Abstract We construct a class of singular integral operators associated with homogeneous Calderón-Zy...
summary:Integrals of the Cauchy type extended over the boundary $\partial A$ of a general compact se...
summary:Integrals of the Cauchy type extended over the boundary $\partial A$ of a general compact se...
Motivated by the work of Mateu, Orobitg, Pérez and Verdera, who proved inequalities of the form T _*...
Given a doubling measure µ on Rd, it is a classical result of harmonic analysis that Calderón-Zygmun...
We prove sufficient and necessary conditions for the compactness of Calderón–Zygmund operators on th...
If $\mu$ is a finite complex measure in the complex plane $\mathbb{C}$ we denote by $C^\mu$ its Cauc...
We prove the existence of a $(d-2)$-dimensional purely unrectifiable set upon which a family of \emp...
Let . : C . C be a bilipschitz map. We prove that if E . C is compact, and .(E), a(E) stand for its ...
Abstract. Let ϕ: C → C be a bilipschitz map. We prove that if E ⊂ C is compact, and γ(E), α(E) stand...
summary:We present a Cauchy test for the almost derivability of additive functions of bounded BV set...
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