Andere Kunden interessierten sich auch für
![Concepts and Results in Chaotic Dynamics: A Short Course]( "Concepts and Results in Chaotic Dynamics: A Short Course")
Concepts and Results in Chaotic Dynamics: A Short Course41,99 €![Fractals and Hyperspaces]( "Fractals and Hyperspaces")
Fractals and Hyperspaces21,99 €![SUBSTITUTION OPERATORS ON SOME FUNCTION SPACES]( "SUBSTITUTION OPERATORS ON SOME FUNCTION SPACES")
SUBSTITUTION OPERATORS ON SOME FUNCTION SPACES32,99 €![Meromorphic Dynamics: Volume 2]( "Meromorphic Dynamics: Volume 2")
Meromorphic Dynamics: Volume 2184,99 €![Darstellung und Begründung einiger neuerer Ergebnisse der Funktionentheorie]( "Darstellung und Begründung einiger neuerer Ergebnisse der Funktionentheorie")
Darstellung und Begründung einiger neuerer Ergebnisse der Funktionentheorie54,99 €![Operator Algebras and Dynamics: Groupoids, Crossed Products, and Rokhlin Dimension]( "Operator Algebras and Dynamics: Groupoids, Crossed Products, and Rokhlin Dimension")
Operator Algebras and Dynamics: Groupoids, Crossed Products, and Rokhlin Dimension19,99 €![Dynamics: Numerical Explorations]( "Dynamics: Numerical Explorations")
Dynamics: Numerical Explorations147,99 €
This book presents a panorama of recent developments in the theory of tilings and related dynamical systems. It contains an expanded version of courses given in 2017 at the research school associated with the Jean-Morlet chair program.
Tilings have been designed, used and studied for centuries in various contexts. This field grew significantly after the discovery of aperiodic self-similar tilings in the 60s, linked to the proof of the undecidability of the Domino problem, and was driven futher by Dan Shechtman's discovery of quasicrystals in 1984. Tiling problems establish a bridge between the mutually influential fields of geometry, dynamical systems, aperiodic order, computer science, number theory, algebra and logic. The main properties of tiling dynamical systems are covered, with expositions on recent results in self-similarity (and its generalizations, fusions rules and S-adic systems), algebraic developments connected to physics, games and undecidability questions, and the spectrum of substitution tilings.
Tilings have been designed, used and studied for centuries in various contexts. This field grew significantly after the discovery of aperiodic self-similar tilings in the 60s, linked to the proof of the undecidability of the Domino problem, and was driven futher by Dan Shechtman's discovery of quasicrystals in 1984. Tiling problems establish a bridge between the mutually influential fields of geometry, dynamical systems, aperiodic order, computer science, number theory, algebra and logic. The main properties of tiling dynamical systems are covered, with expositions on recent results in self-similarity (and its generalizations, fusions rules and S-adic systems), algebraic developments connected to physics, games and undecidability questions, and the spectrum of substitution tilings.