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Mr (i: R (b; Huijun (prc-bj-sm) Jost; Reviewed Michael; S. Farber; H. Fan; J. Jost; Preliminary Version)math. Ds; H. Fan; J. Jost; Calc Var

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By Mr (i: R (b, Huijun (prc-bj-sm) Jost, Reviewed Michael, S. Farber, H. Fan, J. Jost, Preliminary Version)math. Ds, H. Fan, J. Jost and Calc Var

Abstract

Conley index theory and Novikov-Morse theory. (English summary) Pure Appl. Math. Q. 1 (2005), no. 4, part 3, 939–971. Summary: “We derive general Novikov-Morse-type inequalities in a Conley-type framework for flows carrying cocycles, therefore generalizing our result in [Calc. Var. Partial Differential Equations 17 (2003), no. 1, 29–73; MR1979115 (2004d:37021)] derived for integral cocycles. The condition of carrying a cocycle expresses the nontriviality of integrals of that cocycle on flow lines. Gradient-like flows are distinguished from general flows carrying a cocycle by boundedness conditions on these integrals.

Topics: 7. M. Farber, Counting zeros of closed 1-forms, Topology, ergodic theory, real algebraic geometry

Year: 2010

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Abstract

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