We calculate the almost sure Hausdorff dimension for a general class of random affine planar code tree fractals. The set of probability measures describing the randomness includes natural measures in random V -variable and homogeneous Markov constructions.peerReviewe
We consider several dierent models for generating random fractals including random self-similar sets...
This paper deals with estimating the fractal dimension of realizations of random fields. The numeric...
We prove bounds for the almost sure value of the Hausdorff dimension of the limsup set of a sequence...
We calculate the almost sure Hausdorff dimension for a general class of random affine planar code t...
Abstract We prove that for random affine code tree fractals the affinity dimension is almost surely ...
AbstractThis paper studies the Hausdorff dimensions of random non-self-similar fractals. Here, we ob...
The (constructive Hausdorff) dimension of a point x in Euclidean space is the algorithmic informati...
We weaken the open set condition and define a finite intersection property in the construction of th...
Abstract. The purpose of this note is to calculate the almost sure Hausdorff dimension of uniformly ...
We study some properties of a class of random connected planar fractal sets induced by a Poissonian ...
In this article a collection of random self-similar fractal dendrites is constructed, and their Haus...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
In this paper, we present a second partial solution for the problem of cardinality calculation of th...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
We consider several dierent models for generating random fractals including random self-similar sets...
This paper deals with estimating the fractal dimension of realizations of random fields. The numeric...
We prove bounds for the almost sure value of the Hausdorff dimension of the limsup set of a sequence...
We calculate the almost sure Hausdorff dimension for a general class of random affine planar code t...
Abstract We prove that for random affine code tree fractals the affinity dimension is almost surely ...
AbstractThis paper studies the Hausdorff dimensions of random non-self-similar fractals. Here, we ob...
The (constructive Hausdorff) dimension of a point x in Euclidean space is the algorithmic informati...
We weaken the open set condition and define a finite intersection property in the construction of th...
Abstract. The purpose of this note is to calculate the almost sure Hausdorff dimension of uniformly ...
We study some properties of a class of random connected planar fractal sets induced by a Poissonian ...
In this article a collection of random self-similar fractal dendrites is constructed, and their Haus...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
In this paper, we present a second partial solution for the problem of cardinality calculation of th...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
We consider several dierent models for generating random fractals including random self-similar sets...
This paper deals with estimating the fractal dimension of realizations of random fields. The numeric...
We prove bounds for the almost sure value of the Hausdorff dimension of the limsup set of a sequence...
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