Global ETD Search

11	Ergodic theory with applications to systems of differential equations Wilson, Donald Elliott 08 1900 (has links) No description available. Ergodic theory Differential equations
12	An Application of the ergodic theorem to information theory Hadden, Lon Day 05 1900 (has links) No description available. Ergodic theory Information theory
13	Ergodic measures for a class of horocycle flows Kenny, Patrick J. January 1983 (has links) Let (GAMMA) be a discrete group of hyperbolic isometries having a fundamental polygon with finitely many sides and no cusps. We show that the associated horocycle flow admits just one ergodic measure which is not concentrated on a single orbit. We use ergodicity of this measure to calculate the ratio set of the Patterson measure of (GAMMA). Ergodic theory. Measure theory.
14	Approximation theorems in ergodic theory Prasad, Vidhu S. January 1973 (has links) No description available. Ergodic theory Approximation theory
15	The Szemeredi property in noncommutative dynamical systems Beyers, Frederik Johannes Conradie. January 2009 (has links) Thesis (Ph.D.(Mathematics and Applied Mathematics))--University of Pretoria, 2008. / Includes bibliographical references. Dynamics. Ergodic theory.
16	Ergodic averages, correlation sequences, and sumsets Griesmer, John Thomas. January 2009 (has links) Thesis (Ph. D.)--Ohio State University, 2009. / Title from first page of PDF file. Includes vita. Includes bibliographical references (p. 220-225). Ergodic theory. Bohr compactification.
17	Joinings and relative ergodic properties of W-dynamical systems King, Malcolm Bruce* January 2019 (has links) We prove a characterization of relative weak mixing in W-dynamical systems in terms of a relatively independent joining. We then define a noncommutative version of relative discrete spectrum, show that it generalizes both the classical and noncommutative absolute cases and give examples. Chapter 1 reviews the GNS construction for normal states, the related semicyclic representation on von Neumann algebras, Tomita-Takasaki theory and conditional expectations. This will allow us to define, in the tracial case, the basic construction of Vaughan Jones and its associated lifted trace. Dynamics is introduced in the form of automorphisms on von Neumann algebras, represented using the cyclic and separating vector and then extended to the basic construction. In Chapter 2, after introducing a relative product system, we discuss relative weak mixing in the tracial case. We give an example of a relative weak mixing W-dynamical system that is neither ergodic nor asymptotically abelian, before proving the aforementioned characterization. Chapter 3 defines relative discrete spectrum as complementary to relative weak mixing. We motivate the definition using work from Chapter 2. We show that our definition generalizes the classical and absolute noncommutative case of isometric extensions and discrete spectrum, respectively. The first example is a skew product of a classical system with a noncommutative one. The second is a purely noncommutative example of a tensor product of a W*-dynamical system with a finite-dimensional one. / Thesis (PhD)--University of Pretoria, 2019. / Pilot Programme Top-Up Bursary, Department of Mathematics and Applied Mathematics, University of Pretoria. / Mathematics and Applied Mathematics / PhD / Unrestricted UCTD Noncommutive ergodic theory
18	Convergence of averages in Ergodic Theory / Butkevich, Sergey January 2000 (has links) No description available. Mathematics Ergodic theory
19	Some theorems on category of transformations and on existence of invariant measures for operators / Sachdeva, Usha January 1970 (has links) No description available. Mathematics Ergodic theory
20	Ergodic Properties of Operator Averages Kan, Charn-Huen January 1978 (has links) Note: Linear operators. Ergodic theory.

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