2005 GREAT LAKES GEOMETRY CONFERENCE ABSTRACTS

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Date: 2005-04-26 14:09:08 Symplectic topology Homology theory Morse theory Knot theory Floer homology Knot invariant Relative contact homology Seiberg–Witten invariant Manifold Topology Differential topology Abstract algebra		2005 GREAT LAKES GEOMETRY CONFERENCE ABSTRACTS Add to Reading List Source URL: www.math.uwaterloo.ca Download Document from Source Website File Size: 42,97 KB Share Document on Facebook

	ALL 4-MANIFOLDS HAVE SPINc STRUCTURES PETER TEICHNER AND ELMAR VOGT 1. Introduction The recent developments in the theory of smooth 4-manifolds come from the so-called monopole-equations found by Seiberg and Witten [4]. DocID: 1pGOw - View Document
	DISSOLVING FOUR-MANIFOLDS AND POSITIVE SCALAR CURVATURE B. HANKE, D. KOTSCHICK, AND J. WEHRHEIM A BSTRACT. We prove that many simply connected symplectic fourmanifolds dissolve after connected sum with only one copy of S DocID: TwhR - View Document
	DISSOLVING FOUR-MANIFOLDS AND POSITIVE SCALAR CURVATURE B. HANKE, D. KOTSCHICK, AND J. WEHRHEIM A BSTRACT. We prove that many simply connected symplectic fourmanifolds dissolve after connected sum with only one copy of S DocID: PM8m - View Document
	RESEARCH REPORTS BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY Volume 33, Number 1, January[removed]THE SEIBERG-WITTEN EQUATIONS DocID: O2o6 - View Document
	RESEARCH NETWORKING PROGRAMME INTERACTIONS OF LOW-DIMENSIONAL TOPOLOGY AND GEOMETRY WITH MATHEMATICAL PHYSICS (ITGP) Standing Committee for Physical and Engineering Sciences (PESC) DocID: fyNf - View Document