Add to ORKG19 pages, paper in frenchInternational audienceWe give a lower bound for the Hausdorff dimension of the support of the Green current associated to some meromorphic maps
In this paper, we prove the identity dimH(F)=d⋅dimH(α−1(F)) , where dimH denotes Hausdorff dimension...
The macroscopic Hausdorff dimension Dim H (E) of a set E ⊂ R d was introduced by Barlow and Taylor t...
Abstract. The theory of Hausdorff dimension provides a general notion of the size of a set in a metr...
This thesis studies the dynamical properties of holomorphic endomorphisms of the complex projective...
Cette thèse concerne les propriétés dynamiques des endomorphismes holomorphes du plan projectif comp...
A relationship between Poincaré inequalities and the topological Hausdorff dimension is exposed—a lo...
In the thesis we pursue the term Hausdorff measure and dimension. Hausdorff measure is a non-negativ...
In this paper we extend Shishikura's result on the Hausdorff dimension of the boundary of the Mandel...
In 1986, J. Bourgain showed that, for a given dimension d $ ge$ 2, there exists $ rho sb{d}$ $<$ d s...
We carry out an analysis of the size of the contact surface between a Cheeger set E and its ambient ...
The Hausdorff dimension is obtained for exceptional sets associated with linearising a complex analy...
In this paper, we use a characterization of the mutual multifractal Hausdorff dimension in terms of ...
The Hausdorff distance is a similarity measure defined between sets in the plane. Algorithms to fin...
SIGLEAvailable from British Library Document Supply Centre- DSC:DXN003099 / BLDSC - British Library ...
We consider the class of transcendental meromorphic functions which have at least one pole and are n...
In this paper, we prove the identity dimH(F)=d⋅dimH(α−1(F)) , where dimH denotes Hausdorff dimension...
The macroscopic Hausdorff dimension Dim H (E) of a set E ⊂ R d was introduced by Barlow and Taylor t...
Abstract. The theory of Hausdorff dimension provides a general notion of the size of a set in a metr...
This thesis studies the dynamical properties of holomorphic endomorphisms of the complex projective...
Cette thèse concerne les propriétés dynamiques des endomorphismes holomorphes du plan projectif comp...
A relationship between Poincaré inequalities and the topological Hausdorff dimension is exposed—a lo...
In the thesis we pursue the term Hausdorff measure and dimension. Hausdorff measure is a non-negativ...
In this paper we extend Shishikura's result on the Hausdorff dimension of the boundary of the Mandel...
In 1986, J. Bourgain showed that, for a given dimension d $ ge$ 2, there exists $ rho sb{d}$ $<$ d s...
We carry out an analysis of the size of the contact surface between a Cheeger set E and its ambient ...
The Hausdorff dimension is obtained for exceptional sets associated with linearising a complex analy...
In this paper, we use a characterization of the mutual multifractal Hausdorff dimension in terms of ...
The Hausdorff distance is a similarity measure defined between sets in the plane. Algorithms to fin...
SIGLEAvailable from British Library Document Supply Centre- DSC:DXN003099 / BLDSC - British Library ...
We consider the class of transcendental meromorphic functions which have at least one pole and are n...
In this paper, we prove the identity dimH(F)=d⋅dimH(α−1(F)) , where dimH denotes Hausdorff dimension...
The macroscopic Hausdorff dimension Dim H (E) of a set E ⊂ R d was introduced by Barlow and Taylor t...
Abstract. The theory of Hausdorff dimension provides a general notion of the size of a set in a metr...