Displaying similar documents to “Attractors and Inverse Limits.”

Inverse limit spaces of post-critically finite tent maps

Henk Bruin (2000)

Fundamenta Mathematicae

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Let (I,T) be the inverse limit space of a post-critically finite tent map. Conditions are given under which these inverse limit spaces are pairwise nonhomeomorphic. This extends results of Barge & Diamond [2].

Inverse Limits, Economics, and Backward Dynamics.

Judy Kennedy (2008)

RACSAM

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We survey recent papers on the problem of backward dynamics in economics, providing along the way a glimpse at the economics perspective, a discussion of the economic models and mathematical tools involved, and a list of applicable literature in both mathematics and economics.

On a compactification of the homeomorphism group of the pseudo-arc

Kazuhiro Kawamura (1991)

Colloquium Mathematicae

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A continuum means a compact connected metric space. For a continuum X, H(X) denotes the space of all homeomorphisms of X with the compact-open topology. It is well known that H(X) is a completely metrizable, separable topological group. J. Kennedy [8] considered a compactification of H(X) and studied its properties when X has various types of homogeneity. In this paper we are concerned with the compactification G P of the homeomorphism group of the pseudo-arc P, which is obtained by the...

On quadrirational Yang-Baxter maps.

Papageorgiou, V.G., Suris, Yu.B., Tongas, A.G., Veselov, A.P. (2010)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

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Four mapping problems of Maćkowiak

E. Grace, E. Vought (1996)

Colloquium Mathematicae

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In his paper "Continuous mappings on continua" [5], T. Maćkowiak collected results concerning mappings on metric continua. These results are theorems, counterexamples, and unsolved problems and are listed in a series of tables at the ends of chapters. It is the purpose of the present paper to provide solutions (three proofs and one example) to four of those problems.