AbstractIn this paper we obtain the exact value of the Hausdorff measure of a class of Sierpinski carpets with Hausdorff dimension no more than 1 and show the fact that the Hausdorff measure of such Sierpinski carpets can be determined by coverings which only consist of basic squares
Fractal sets are irregular sets, exhibiting interesting properties. Some well-known fractal sets are...
In this paper we study certain conformal iterated function schemes in two dimensions that are natura...
In this paper, we prove the identity Hausdorff dimension, FRdand :[0,1][0,1]din a more general setti...
AbstractIn this paper we obtain the exact value of the Hausdorff measure of a class of Sierpinski ca...
AbstractBy a new method, we obtain the lower and upper bounds of the Hausdorff measure of the Sierpi...
In 2015, R. Balkaa, Z. Buczolich and M. Elekes introduced the topological Hausdoff dimension which i...
AbstractIn this paper we study a class of subset of Sierpinski carpets for which the allowed digits ...
Abstract:- The Hausdorff measure computation of fractals is very difficult in fractal. In this paper...
AbstractIn this paper we study a class of subsets of the general Sierpinski carpets for which the li...
Abstract: Sierpinski carpet is one of the classic fractals with strict self-similar property. In thi...
We show that the s-dimensional packing measure P^{s}(S) of the Sierpinski gasket S, where s=((log3)/...
Abstract:- The computation of the Hausdorff measure of fractals is the basic problem in fractal geom...
In this dissertation, we study the Hausdorff dimension and measures of full Hausdorff dimension for ...
In the thesis we pursue the term Hausdorff measure and dimension. Hausdorff measure is a non-negativ...
We investigate the Hausdorff dimension of generalized Sierpinski carpets by using thermodynamic form...
Fractal sets are irregular sets, exhibiting interesting properties. Some well-known fractal sets are...
In this paper we study certain conformal iterated function schemes in two dimensions that are natura...
In this paper, we prove the identity Hausdorff dimension, FRdand :[0,1][0,1]din a more general setti...
AbstractIn this paper we obtain the exact value of the Hausdorff measure of a class of Sierpinski ca...
AbstractBy a new method, we obtain the lower and upper bounds of the Hausdorff measure of the Sierpi...
In 2015, R. Balkaa, Z. Buczolich and M. Elekes introduced the topological Hausdoff dimension which i...
AbstractIn this paper we study a class of subset of Sierpinski carpets for which the allowed digits ...
Abstract:- The Hausdorff measure computation of fractals is very difficult in fractal. In this paper...
AbstractIn this paper we study a class of subsets of the general Sierpinski carpets for which the li...
Abstract: Sierpinski carpet is one of the classic fractals with strict self-similar property. In thi...
We show that the s-dimensional packing measure P^{s}(S) of the Sierpinski gasket S, where s=((log3)/...
Abstract:- The computation of the Hausdorff measure of fractals is the basic problem in fractal geom...
In this dissertation, we study the Hausdorff dimension and measures of full Hausdorff dimension for ...
In the thesis we pursue the term Hausdorff measure and dimension. Hausdorff measure is a non-negativ...
We investigate the Hausdorff dimension of generalized Sierpinski carpets by using thermodynamic form...
Fractal sets are irregular sets, exhibiting interesting properties. Some well-known fractal sets are...
In this paper we study certain conformal iterated function schemes in two dimensions that are natura...
In this paper, we prove the identity Hausdorff dimension, FRdand :[0,1][0,1]din a more general setti...
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