Cataloged from PDF version of article.We give an example of Cantor-type set for which its equilibrium measure and the corresponding Hausdorff measure are mutually absolutely continuous. Also we show that these two measures are regular in the Stahl–Totik sense. ⃝c 2014 Elsevier Inc. All rights reserved
We give an example of Cantor-type set for which its equilibrium measure and the corresponding Hausdo...
This is the final version. Available on open access from Elsevier via the DOI in this recordWe consi...
Cataloged from PDF version of article.Smoothness of the Green functions for the complement of rarefi...
AbstractWe investigate a class of Cantor sets, which has the striking property such that their Hausd...
AbstractIn a paper from 1954 Marstrand proved that if K⊂R2 has a Hausdorff dimension greater than 1,...
For bilipschitz images of Cantor sets in Rd we estimate the Lipschitz harmonic capacity and show thi...
AbstractWe prove that if the restriction of the Lebesgue measure to a set A⊂[0,1] with 0<|A|<1 is a ...
AbstractWe establish various bounds for the inferior mean of positive functions, as defined by M. He...
We clarify the details of a cryptical paper by Orevkov in which a construction of a proper holomorph...
AbstractFor a large class of Cantor sets on the real-line, we find sufficient and necessary conditio...
AbstractFor level sets related to the tangential dimensions of Bernoulli measures, the Hausdorff and...
In this paper we establish a formal connection between the average decay of the Fourier transform of...
AbstractFor the packing measure of the Cartesian product of the middle third Cantor set with itself,...
AbstractBy a new method, we obtain the lower and upper bounds of the Hausdorff measure of the Sierpi...
In this paper we study the Hausdorff dimension of a elliptic measure μf in space associated to a pos...
We give an example of Cantor-type set for which its equilibrium measure and the corresponding Hausdo...
This is the final version. Available on open access from Elsevier via the DOI in this recordWe consi...
Cataloged from PDF version of article.Smoothness of the Green functions for the complement of rarefi...
AbstractWe investigate a class of Cantor sets, which has the striking property such that their Hausd...
AbstractIn a paper from 1954 Marstrand proved that if K⊂R2 has a Hausdorff dimension greater than 1,...
For bilipschitz images of Cantor sets in Rd we estimate the Lipschitz harmonic capacity and show thi...
AbstractWe prove that if the restriction of the Lebesgue measure to a set A⊂[0,1] with 0<|A|<1 is a ...
AbstractWe establish various bounds for the inferior mean of positive functions, as defined by M. He...
We clarify the details of a cryptical paper by Orevkov in which a construction of a proper holomorph...
AbstractFor a large class of Cantor sets on the real-line, we find sufficient and necessary conditio...
AbstractFor level sets related to the tangential dimensions of Bernoulli measures, the Hausdorff and...
In this paper we establish a formal connection between the average decay of the Fourier transform of...
AbstractFor the packing measure of the Cartesian product of the middle third Cantor set with itself,...
AbstractBy a new method, we obtain the lower and upper bounds of the Hausdorff measure of the Sierpi...
In this paper we study the Hausdorff dimension of a elliptic measure μf in space associated to a pos...
We give an example of Cantor-type set for which its equilibrium measure and the corresponding Hausdo...
This is the final version. Available on open access from Elsevier via the DOI in this recordWe consi...
Cataloged from PDF version of article.Smoothness of the Green functions for the complement of rarefi...
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