325 research outputs found

    Morse-Conley-Floer Homology

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    Vorst, R.C.A.M. van der [Promotor]Pasquotto, F. [Copromotor

    Morse-Conley-Floer homology

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    The gradient flow of a Morse function on a smooth closed manifold generates, under suitable transversality assumptions, the Morse-Smale-Witten complex. The associated Morse homology is an invariant for the manifold, and equals the singular homology, which yields the classical Morse relations. In this paper we define Morse-Conley-Floer homology, which is an analogous homology theory for isolated invariant sets of smooth, not necessarily gradient-like, flows. We prove invariance properties of the Morse-Conley-Floer homology, and show how it gives rise to the Morse-Conley relations. © 2014 World Scientific Publishing Company

    On the microbial metabolism of allantoin

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    Applied Science

    Some aspects of hydrocarbon assimilation by yeasts

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    Applied Science

    On respiratory deficiency in yeasts

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    Applied Science
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