Results 11 to 20 of about 4,562,823 (281)
Fourier Transforms and Measure-Preserving Transformations [PDF]
Proceedings of the American Mathematical Society, 1974 There exists a continuous function f f on the real line, vanishing at infinity, such that, for every measure-preserving ...
O. Carruth McGehee
openaire +2 more sources
Models for measure preserving transformations [PDF]
Topology and its Applications, 2010 This is an attractive survey of some recent work of the author, Dan Rudolph and Benjamin Weiss on classification problems in ergodic theory from the point of view of set theory. A particular focus is how statements about the complexity or the genericity of a dynamical property (for example, mixing, weak-mixing, zero entropy, and so on) or a dynamically
Foreman, Matthew
openaire +3 more sources
Groups of measurable and measure preserving transformations
, 1982 This item was digitized as part of a project to share McGill's intellectual legacy with the public. If you are the copyright holder or a relative of the copyright holder who is deceased, you may request withdrawal by emailing escholarship.library@mcgill.ca.
Eigen, Stanley J.
openaire +2 more sources
The spectral measure and Hilbert transform of a measure-preserving transformation [PDF]
Transactions of the American Mathematical Society, 1989 V. F. Gaposhkin gave a condition on the spectral measure of a normal contraction on L 2
James T. Campbell, K. Petersen
semanticscholar +2 more sources
Centralizer of an Ergodic Measure Preserving Transformation
Publications of the Research Institute for Mathematical Sciences, 1982 § 1. Let T be an ergodic measure preserving transformation of a Lebesgue measure space (Q, 23, P), P(O)=1, that is, Tis a one to one mapping from Q onto itself, bimeasurable (T9J = 93), measure preserving (P(T"1A) = P(A) for A in S3) and ergodic (every measurable function /(«) with f(Tco)=f((o) a.e. is constant a.e.).
M. Osikawa
semanticscholar +4 more sources
Canadian Journal of Mathematics - Journal Canadien de Mathematiques, 1982 1. Introduction. Let be a probability space with standard. Let T be a bimeasurable one-to-one map of Ω onto itself. Let U: Ω → Ω be another measurable transformation whose orbits are contained in the T-orbits; that is,where Z denotes the set of ...
J. Kieffer, M. Rahe
semanticscholar +2 more sources
A simple measure-preserving transformation with trivial centralizer. [PDF]
Pacific Journal of Mathematics, 1978 A. del Junco
semanticscholar +3 more sources
Decay of correlations in a chaotic measure-preserving transformation [PDF]
Physica D: Nonlinear Phenomena, 1983 Abstract For a chaotic, area-preserving map on the torus, we study the decay of correlations in detail. Taking as observables the square-integrable functions, we find examples of decay rates which are algebraic, exponential, and faster than exponential. For correlations that decay exponentially the rate is sensitive to the choice of function.
Crawford, J.D., Cary, J.R.
semanticscholar +3 more sources