We derive general Novikov-Morse type inequalities in a Conley type framework for flows carrying cocycles, therefore generalizing our results in [FJ2] derived for integral cocycle. 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.http://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcApp=PARTNER_APP&SrcAuth=LinksAMR&KeyUT=WOS:000241377000011&DestLinkType=FullRecord&DestApp=ALL_WOS&UsrCustomerID=8e1609b174ce4e31116a60747a720701Mathematics, AppliedMathematicsSCI(E)1ARTICLE4939-971
We study the Conley index over a base in the case when the base is the circle. Such an index arises ...
International audienceIn this paper, we use Conley index theory to develop necessary conditions for ...
International audienceIn this paper, we use Conley index theory to develop necessary conditions for ...
We derive general Novikov-Morse type inequalities in a Conley type frame-work for flows carrying coc...
The Conley index theory was introduced by Charles C. Conley (1933-1984) in [C1] and a major part of ...
In this paper we introduce a new compactness condition — Property-(C) — for flows in (not necessary ...
Neste trabalho, estudamos o Índice de Conley de um conjunto invariante isolado em relação a um fluxo...
AbstractA cohomological Conley index is defined for flows on infinite dimensional real Hilbert space...
In this article the main theorem establishes the necessity and sufficiency of the Poincaré-Hopf ineq...
AbstractA cohomological Conley index is defined for flows on infinite dimensional real Hilbert space...
An approximation approach is applied to obtain a homotopy version of the Conley type index in Hilber...
In this paper we study stable isolated invariant sets and show that the zeroth singular homology of ...
In this article, we use Conley Index Theory to set up a framework to associate topological-dynamical...
The gradient flow of a Morse function on a smooth closed manifold generates, under suitable transver...
We construct the Conley index over a phase space for flows. Our definition is an alternative for the...
We study the Conley index over a base in the case when the base is the circle. Such an index arises ...
International audienceIn this paper, we use Conley index theory to develop necessary conditions for ...
International audienceIn this paper, we use Conley index theory to develop necessary conditions for ...
We derive general Novikov-Morse type inequalities in a Conley type frame-work for flows carrying coc...
The Conley index theory was introduced by Charles C. Conley (1933-1984) in [C1] and a major part of ...
In this paper we introduce a new compactness condition — Property-(C) — for flows in (not necessary ...
Neste trabalho, estudamos o Índice de Conley de um conjunto invariante isolado em relação a um fluxo...
AbstractA cohomological Conley index is defined for flows on infinite dimensional real Hilbert space...
In this article the main theorem establishes the necessity and sufficiency of the Poincaré-Hopf ineq...
AbstractA cohomological Conley index is defined for flows on infinite dimensional real Hilbert space...
An approximation approach is applied to obtain a homotopy version of the Conley type index in Hilber...
In this paper we study stable isolated invariant sets and show that the zeroth singular homology of ...
In this article, we use Conley Index Theory to set up a framework to associate topological-dynamical...
The gradient flow of a Morse function on a smooth closed manifold generates, under suitable transver...
We construct the Conley index over a phase space for flows. Our definition is an alternative for the...
We study the Conley index over a base in the case when the base is the circle. Such an index arises ...
International audienceIn this paper, we use Conley index theory to develop necessary conditions for ...
International audienceIn this paper, we use Conley index theory to develop necessary conditions for ...