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In this paper, we develop further connections between the ergodic theory of dynamical systems and information theory, in the context of zero-delay coding and state estimation
In this paper we describe a characterization for the Maaß space associated with the paramodular group of degree 2 and squarefree level N.. As an appli- cation we show that the
Meunier [25], by using his colorful theorem, generalized the Simonyi- Tardos lower bound [30] for the local chromatic number of Kneser graphs to the local chromatic number of
The paper is organized as follows. Section 2 we provide our slightly modified take on [BN14] on Twisted differential spectra for the purpose of constructing their AHSS. In
The latter describe the genealogy of self-similar fragmentation processes , which, reciprocally, are known to record the size of the components of a (continuous) fragmentation
Our aim here is to characterise the Higgs bundles which correspond to linearly full minimal immersions and show how the Higgs bundle data relates to the metric and second
The aim of this work is to reveal properties of the classical Jacobi theta functions looked at on a logarithmic scale as well as setting known results into a new context..
We prove this 2-category is equivalent to the 2-groupoid of gerbe connections on the differential quotient stack associated to M , and isomorphism classes of G -equivariant
