Convolution and S' - Convolution of Distributions

@inProceedings{Dierolf1979,
author = {Dierolf, Peter, Voigt, Jürgen},
booktitle = {Abstracta. 7th Winter School on Abstract Analysis},
keywords = {Abstract analysis; Winter school; Prague; Boolean algebras; convolution of distributions; first category; extreme contractions; algebraic approach to quantum field theory; Radon-Nikodym type properties; paracompactness of GO-spaces; Banach space valued weakly almost-periodic functions; weak P-points in compact F-spaces; Commutative harmonic analysis; Lusin sieve; Invalid Vitali theorems; Markoff property of generalized random fields; nonzero-dimensional atoms; compactness in the space of uniform measures; Lebesgue nullsets; extensors in uniform spaces; G-compactifications; rough norms on Banach spaces; measurability of trajectories of a stochastic process; differentiation of metric projections; Integral representations},
location = {Praha},
pages = {19-19},
publisher = {Czechoslovak Academy of Sciences},
title = {Convolution and S' - Convolution of Distributions},
url = {http://eudml.org/doc/220308},
year = {1979},
}

TY - CLSWK
AU - Dierolf, Peter
AU - Voigt, Jürgen
TI - Convolution and S' - Convolution of Distributions
T2 - Abstracta. 7th Winter School on Abstract Analysis
PY - 1979
CY - Praha
PB - Czechoslovak Academy of Sciences
SP - 19
EP - 19
KW - Abstract analysis; Winter school; Prague; Boolean algebras; convolution of distributions; first category; extreme contractions; algebraic approach to quantum field theory; Radon-Nikodym type properties; paracompactness of GO-spaces; Banach space valued weakly almost-periodic functions; weak P-points in compact F-spaces; Commutative harmonic analysis; Lusin sieve; Invalid Vitali theorems; Markoff property of generalized random fields; nonzero-dimensional atoms; compactness in the space of uniform measures; Lebesgue nullsets; extensors in uniform spaces; G-compactifications; rough norms on Banach spaces; measurability of trajectories of a stochastic process; differentiation of metric projections; Integral representations
UR - http://eudml.org/doc/220308
ER -