From symplectic and contact geometry to dynamical systems : The Lichnerowicz cohomology as an intersting generalisation of De Rham usual cohomology

Language: English

Published by LAP LAMBERT Academic Publishing, 2010

3843364672 / 9783843364676

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nach der Bestellung gedruckt Neuware - Printed after ordering - In this work, we study the Lichnerowicz cohomology of a differentiable manifold M. It is the cohomology of the differential forms on M with the differential of de Rham d deformed by a closed 1-form w, namely, d is replaced by dw = d + w^. This cohomology is very different from the de Rham cohomology when w is not exact. The importance of Lichnerowicz cohomology comes from the fact that it is a tool adapted to the study of the locally conformal symplectic manifolds. It also intervenes in the study of Riemannian flows. We give a complete proof of Kunneth formula and we use this formula to find new examples of trivial and nontrivial Lichnerowicz cohomology groups. We also prove the Leray-Hirsch theorem for Lichnerowicz cohomology. This Theorem is a generalization of the Kunneth formula to fiber bundles. We introduce the Lichnerowicz basic cohomology and use the Gysin exact sequence of Riemannian flow F on a differentiable manifold M to calculate the Lichnerowicz basic cohomology H_w(M,F) where w is the mean curvature form of the flow F.…

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Title
From symplectic and contact geometry to dynamical systems : The Lichnerowicz cohomology as an intersting generalisation of De Rham usual cohomology
Author
Hassan Ait Haddou
Publisher
LAP LAMBERT Academic Publishing
Publication year
2010
Condition
Neu
Binding
Taschenbuch
Language
English
ISBN 10
3843364672
ISBN 13
9783843364676
Item weight
143 grams
Dimensions
220x150x6 mm

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