Add to ORKGAbstract. We explore the exact packing dimension of certain random recursive construc-tions. In case of polynomial decay at 0 of the distribution function of random variable X, associated with the construction, we prove that it does not exist, and in case of exponential decay it is tα | log | log t||β, where α is the fractal dimension of the limit set and 1/β is the rate of exponential decay
We consider random recursive fractals and prove fine results about their local behaviour. We show th...
We calculate the almost sure Hausdorff dimension for a general class of random affine planar code t...
Let X = {X(t), t ∈ RN} be a Gaussian random field with values in Rd defined by X(t)
We consider random fractal sets with random recursive constructions in which the contracting vectors...
We consider random fractals generated by random recursive constructions, prove zero-one laws concer...
Fractal subsets of R-n with a highly regular structure are often constructed as a limit of a recursi...
We weaken the open set condition and define a finite intersection property in the construction of th...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
A random iterated function system (RIFS) is a finite set of (deterministic) iterated function system...
We study some properties of a class of random connected planar fractal sets induced by a Poissonian ...
AbstractThis paper studies the Hausdorff dimensions of random non-self-similar fractals. Here, we ob...
Abstract We characterize the existence of certain geometric configurations in the fractal percolati...
Let be a continuous time random walk in an environment of i.i.d. random conductances , where E (d) i...
We consider several dierent models for generating random fractals including random self-similar sets...
dissertationRandom fractals are sets generated by random processes that exhibit fractal properties. ...
We consider random recursive fractals and prove fine results about their local behaviour. We show th...
We calculate the almost sure Hausdorff dimension for a general class of random affine planar code t...
Let X = {X(t), t ∈ RN} be a Gaussian random field with values in Rd defined by X(t)
We consider random fractal sets with random recursive constructions in which the contracting vectors...
We consider random fractals generated by random recursive constructions, prove zero-one laws concer...
Fractal subsets of R-n with a highly regular structure are often constructed as a limit of a recursi...
We weaken the open set condition and define a finite intersection property in the construction of th...
We weaken the open set condition and define a finite intersection property in the con-struction of t...
A random iterated function system (RIFS) is a finite set of (deterministic) iterated function system...
We study some properties of a class of random connected planar fractal sets induced by a Poissonian ...
AbstractThis paper studies the Hausdorff dimensions of random non-self-similar fractals. Here, we ob...
Abstract We characterize the existence of certain geometric configurations in the fractal percolati...
Let be a continuous time random walk in an environment of i.i.d. random conductances , where E (d) i...
We consider several dierent models for generating random fractals including random self-similar sets...
dissertationRandom fractals are sets generated by random processes that exhibit fractal properties. ...
We consider random recursive fractals and prove fine results about their local behaviour. We show th...
We calculate the almost sure Hausdorff dimension for a general class of random affine planar code t...
Let X = {X(t), t ∈ RN} be a Gaussian random field with values in Rd defined by X(t)