EuDML | Browse

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Page 1

Displaying 1 – 18 of 18

Základy theorie integrálu v Euklidových prostorech. [I.]

Jan Mařík (1952)

Časopis pro pěstování matematiky

Základy theorie integrálu v Euklidových prostorech. [II.]

Jan Mařík (1952)

Časopis pro pěstování matematiky

Základy theorie integrálu v Euklidových prostorech. [III.]

Jan Mařík (1952)

Časopis pro pěstování matematiky

Zero Krengel entropy does not kill Poisson entropy

Élise Janvresse, Thierry de la Rue (2012)

Annales de l'I.H.P. Probabilités et statistiques

We prove that the notions of Krengel entropy and Poisson entropy for infinite-measure-preserving transformations do not always coincide: We construct a conservative infinite-measure-preserving transformation with zero Krengel entropy (the induced transformation on a set of measure 1 is the Von Neumann–Kakutani odometer), but whose associated Poisson suspension has positive entropy.

Zero One Laws for Probability Measures on Locally Convex Spaces.

Sèan Dineen (1979)

Mathematische Annalen

Zero-dimensional Automorphisms with Specification.

Nobuo Aoki (1983)

Monatshefte für Mathematik

Zeros of ${- 1, 0, 1}$ power series and connectedness loci for self-affine sets.

Shmerkin, Pablo, Solomyak, Boris (2006)

Experimental Mathematics

Zeros of random functions in Bergman spaces

Joel H. Shapiro (1979)

Annales de l'institut Fourier

Suppose $μ$ is a finite positive rotation invariant Borel measure on the open unit disc $Δ$ , and that the unit circle lies in the closed support of $μ$ . For $0 < p < \infty$ the Bergman space $A_{μ}^{p}$ is the collection of functions in $L^{p} (μ)$ holomorphic on $Δ$ . We show that whenever a Gaussian power series $f (z) = Σ ζ_{n} a_{n} z^{n}$ almost surely lies in $A_{μ}^{p}$ but not in $⋃_{q > p} A_{μ}^{p}$ , then almost surely: a) the zero set $Z (f)$ of $f$ is not contained in any $A_{μ}^{q}$ zero set ( $q > p$ , and b) $Z (f + 1) \cup Z (f - 1)$ is not contained in any $A_{μ}^{q}$ zero set.