agenda 发表于 2025-3-23 11:55:28
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Sozialpädagogik – Pädagogik des Sozialenerved in Section 3.1, one of the motivations for the study of geometric constructions is precisely the study of the dimension of invariant sets of hyperbolic dynamics. We show in this chapter that indeed a similar approach can be effected for repellers and hyperbolic sets of conformal maps, using MaCHANT 发表于 2025-3-23 18:56:49
Sozialpädagogik – Pädagogik des Sozialenional version of the existence of ergodic measures of maximal entropy. A crucial difference is that while the entropy map is upper semicontinuous, the map ν→dim. ν is neither upper semicontinuous nor lower semicontinuous. Our approach is based on the thermodynamic formalism. It turns out that for a收养 发表于 2025-3-24 00:54:34
Vernachlässigung, Misshandlung, Missbrauchubarea of the dimension theory of dynamical systems. Briefly speaking, it studies the complexity of the level sets of invariant local quantities obtained from a dynamical system. For example, we can consider Birkhoff averages, Lyapunov exponents, pointwise dimensions, and local entropies. These funcAGGER 发表于 2025-3-24 03:26:26
Intelligenzminderung (Geistige Behinderung)namical systems and other invariant local quantities, besides the pointwise dimension considered in (6.1). With the purpose of unifying the theory, in 9 Barreira, Pesin and Schmeling proposed a general concept of multifractal analysis that we describe in this chapter. In particular, this provides machassis 发表于 2025-3-24 10:11:16
Ute Ziegenhain PD Dr.,Rüdiger von Kriess. These spectra are obtained from multifractal decompositions such as the one in (7.1). In particular, we possess very detailed information from the ergodic, topological, and dimensional points of view about the level sets . in each multifractal decomposition. On the other hand, we gave no nontriviMyosin 发表于 2025-3-24 12:56:27
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Andreas Borchert,Susanne Maurerlocal entropy, and pointwise dimension. However, the theory of multifractal analysis described in the former chapters only considers separately each of these local quantities. This led Barreira, Saussol and Schmeling to develop in 20 a multidimensional version of the theory of multifractal analysis.预定 发表于 2025-3-24 22:41:07
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