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      Genericity of chaos for colored graphs

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          Abstract

          To each colored graph, one can associate its closure in the universal space of isomorphism classes of pointed colored graphs, and this subspace can be regarded as a generalized subshift. Based on this correspondence, we extend the notion of chaotic dynamical systems to colored graphs. We introduce definitions for chaotic and almost chaotic (colored) graphs, and prove their topological genericity in various subsets of the universal space.

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          Processes on Unimodular Random Networks

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            Measure Theory : Second Edition

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              Bounded geometry and leaves

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                Author and article information

                Journal
                04 September 2019
                Article
                1909.01676
                7f11ea30-0126-4662-ad8e-fd235067f4b4

                http://arxiv.org/licenses/nonexclusive-distrib/1.0/

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                Custom metadata
                37B10, 37D45, and 05C15
                9 pages, 5 figures
                math.DS

                Differential equations & Dynamical systems
                Differential equations & Dynamical systems

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