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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
We notice that taking semi-simplification does not change the group of connected components of the arithmetic monodromy group. The neutral component. A first result one can prove on
A streamlined derivation of the Kac-Ward formula for the planar Ising model’s parti- tion function is presented and applied in relating the kernel of the Kac-Ward matrices’ inverse
Finally, using our recent systematic study of the ternary block codes of Steiner triple systems, we obtain analogous results for the ternary case, that is, for STS(3 n ) with 3-rank
A principal motivation for studying these operators is the characterization, proved by Haagerup and Schultz [11], that, for elements of a tracial von Neumann algebra,
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
finite number of simple convex deformations that preserve the boundary and such that Π ′ contains either a deletable edge or a contractible edge.. In this note we
