Algebarska svojstva spektralnih invarijanti u Florovoj homologiji

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Algebarska svojstva spektralnih invarijanti u Florovoj homologiji

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Title: Algebarska svojstva spektralnih invarijanti u Florovoj homologiji
Author: Nikolić, Jovana
Abstract: In this doctoral dissertation we de ne and investigate spectral invariants in Floer homology for conormal bundle and Floer homology of an open sub- set. As a key step to well de ned spectral invariants we give a construction of Piunikhin-Salamon-Schwarz isomorphism in both of these homologies. Ad- ditional algebraic structures, such as a product on Floer homology, give us various inequalities between spectral invariants. We can compare spectral in- variants from di erent Floer homologies by observing appropriate perturbed holomorphic Riemmanian surfaces with boundary.
URI: http://hdl.handle.net/123456789/4506
Date: 2017

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