弗洛尔同源性
数学
函子
纯数学
辛几何
拓扑量子场论
域代数上的
出处
期刊:Association for Women in Mathematics series
日期:2016-01-01
卷期号:: 3-90
被引量:6
标识
DOI:10.1007/978-3-319-34139-2_1
摘要
Floer field theory is a construction principle for example, 3-manifold invariants via decomposition in a bordism category and a functor to the symplectic category, and is conjectured to have natural four-dimensional extensions. This survey provides an introduction to the categorical language for the construction and extension principles and provides the basic intuition for two gauge theoretic examples which conceptually frame Atiyah–Floer type conjectures in Donaldson theory as well as the relations of Heegaard Floer homology to Seiberg–Witten theory.
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