HEEGAARD FLOER HOMOLOGY, DOUBLE POINTS AND NICE DIAGRAMS ROBERT LIPSHITZ Abstract. The Heegaard Floer chain complexes are defined by counting embedded curves in Σ×[0, 1]×R. In [Lip06], it was shown d can be elaborated - Morse homology - Document - PDFSEARCH.IO

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	HEEGAARD FLOER HOMOLOGY, DOUBLE POINTS AND NICE DIAGRAMS ROBERT LIPSHITZ Abstract. The Heegaard Floer chain complexes are defined by counting embedded curves in Σ×[0, 1]×R. In [Lip06], it was shown d can be elaborated Add to Reading List Document Date: 2008-08-18 20:51:53 Open Document File Size: 487,50 KB Share Result on Facebook Currency pence / / Facility Floer complex / / Movie For the moment / / Person ROBERT LIPSHITZ / Dylan Thurston / Anthony Licata / Yasha Eliashberg / Peter Ozsv´ath / / Position patient thesis advisor / author / representative / / Product M-16 / / Technology Manolescu-Ozsv´ath-Sarkar algorithm / Sarkar-Wang algorithm / / SocialTag Homology theory Symplectic topology 3-manifolds Morse theory Floer homology Pseudoholomorphic curve Heegaard splitting Holomorphic function Function Topology

HEEGAARD FLOER HOMOLOGY, DOUBLE POINTS AND NICE DIAGRAMS ROBERT LIPSHITZ Abstract. The Heegaard Floer chain complexes are defined by counting embedded curves in Σ×[0, 1]×R. In [Lip06], it was shown d can be elaboratedAdd to Reading List