Absolutely continuous dynamics and real coboundary cocycles in $L^p$-spaces, 0 p ∞
Studia Mathematica, Tome 138 (2000) no. 2, pp. 121-134
Voir la notice de l'article provenant de la source Institute of Mathematics Polish Academy of Sciences
Conditions for the existence of measurable and integrable solutions of the cohomology equation on a measure space are deduced. They follow from the study of the ergodic structure corresponding to some families of bidimensional linear difference equations. Results valid for the non-measure-preserving case are also obtained
@article{10_4064_sm_138_2_121_134,
author = {Ana I. Alonso and and },
title = {Absolutely continuous dynamics and real coboundary cocycles in $L^p$-spaces, 0 < p < \ensuremath{\infty}},
journal = {Studia Mathematica},
pages = {121--134},
publisher = {mathdoc},
volume = {138},
number = {2},
year = {2000},
doi = {10.4064/sm-138-2-121-134},
language = {en},
url = {http://geodesic.mathdoc.fr/articles/10.4064/sm-138-2-121-134/}
}
TY - JOUR AU - Ana I. Alonso AU - AU - TI - Absolutely continuous dynamics and real coboundary cocycles in $L^p$-spaces, 0 < p < ∞ JO - Studia Mathematica PY - 2000 SP - 121 EP - 134 VL - 138 IS - 2 PB - mathdoc UR - http://geodesic.mathdoc.fr/articles/10.4064/sm-138-2-121-134/ DO - 10.4064/sm-138-2-121-134 LA - en ID - 10_4064_sm_138_2_121_134 ER -
%0 Journal Article %A Ana I. Alonso %A %A %T Absolutely continuous dynamics and real coboundary cocycles in $L^p$-spaces, 0 < p < ∞ %J Studia Mathematica %D 2000 %P 121-134 %V 138 %N 2 %I mathdoc %U http://geodesic.mathdoc.fr/articles/10.4064/sm-138-2-121-134/ %R 10.4064/sm-138-2-121-134 %G en %F 10_4064_sm_138_2_121_134
Ana I. Alonso; ; . Absolutely continuous dynamics and real coboundary cocycles in $L^p$-spaces, 0 < p < ∞. Studia Mathematica, Tome 138 (2000) no. 2, pp. 121-134. doi: 10.4064/sm-138-2-121-134
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