<P>The first part of this introduction to ergodic theory addresses measure-preserving transformations of probability spaces and covers such topics as recurrence properties and the Birkhoff ergodic theorem. The second part focuses on the ergodic theory of continuous transformations of compact metrizable spaces. Several examples are detailed, and the final chapter outlines results and applications of ergodic theory to other branches of mathematics.</P>
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Comprehensive coverage of the special theory (frames of reference, Lorentz transformation, relativistic mechanics of mass points, more), the general theory (principle of equivalence, Riemann-Christoffel curvature tensor, more) and the unified theory (Weyl''s...
kr 137.00
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<P>Ergodic theory is hard to study because it is based on measure theory, which is a technically difficult subject to master for ordinary students, especially for physics majors. Many of the examples are introduced from a different perspective than...
kr 1049.00
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This concise classic by a well-known master of mathematical exposition has served as a basic introduction to aspects of ergodic theory since its first publication in 1956. Topics include recurrence, ergodic theorems, ergodicity and mixing properties,...
kr 199.00
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