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Markov operators and semifractals | 3 | |
On various multifractal spectra | 23 | |
One-dimensional Moran sets and the spectrum of Schrodinger operators | 43 | |
Small-scale structure via flows | 59 | |
Hausdorff dimension of hyperbolic attractors in [Reimann integral][superscript 3] | 79 | |
The exponent of convergence of Kleinian groups; on a theorem of Bishop and Jones | 93 | |
Lyapunov exponents are not rigid with respect to arithmetic subsequences | 109 | |
Some topics in the theory of multiplicative chaos | 119 | |
Intersection exponents and the multifractal spectrum for measures on Brownian paths | 135 | |
Additive Levy processes : capacity and Hausdorff dimension | 151 | |
The fractal Laplacian and multifractal quantities | 173 | |
Geometric representations of currents and distributions | 193 | |
Variational principles and transmission conditions for fractal layers | 205 | |
Function spaces and stochastic processes on fractals | 221 | |
A Dirichlet form on the Sierpinski gasket, related function spaces, and traces | 235 | |
Spectral zeta function of symmetric fractals | 245 |
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Add Fractal geometry and stochastics, Fractal geometry is a new and promising field for researchers from different disciplines such as mathematics, physics, chemistry, biology and medicine. It is used to model complicated natural and technical phenomena. The most convincing models contain an , Fractal geometry and stochastics to the inventory that you are selling on WonderClubX
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Add Fractal geometry and stochastics, Fractal geometry is a new and promising field for researchers from different disciplines such as mathematics, physics, chemistry, biology and medicine. It is used to model complicated natural and technical phenomena. The most convincing models contain an , Fractal geometry and stochastics to your collection on WonderClub |