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Floer Homology, Gauge Theory, and Low Dimensional Topology

Posted on 2010-03-16




Name:Floer Homology, Gauge Theory, and Low Dimensional Topology
ASIN/ISBN:0821838458
Language:English
File size:2.59 Mb
Publisher: American Mathematical Society
ISBN: 0821838458
Publish Date: edition 2006
File Type: PDF
Pages: 297 pages
File Size: 2,59 mb
   Floer Homology, Gauge Theory, and Low Dimensional Topology

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Mathematical gauge theory studies connections on principal bundles, or, more precisely, the solution spaces of certain partial differential equations for such connections. Historically, these equations have come from mathematical physics, and play an important role in the description of the electro-weak and strong nuclear forces. The use of gauge theory as a tool for studying topological properties of four-manifolds was pioneered by the fundamental work of Simon Donaldson in the early 1980s, and was revolutionized by the introduction of the Seiberg-Witten equations in the mid-1990s. Since the birth of the subject, it has retained its close connection with symplectic topology.

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