Exact triangles in Seiberg-Witten Floer theory. Part III: proof of exactness
Matilde Marcolli (MPI), Bai-Ling Wang (University of Adelaide)

TL;DR
This paper proves the exactness of a sequence in Seiberg-Witten Floer theory by constructing chain homomorphisms, advancing the understanding of the algebraic structures underlying the theory.
Contribution
It provides a rigorous proof of exactness in Seiberg-Witten Floer theory's exact triangles through explicit chain homomorphisms.
Findings
Established the exactness of the sequence in the theory.
Constructed explicit chain homomorphisms.
Enhanced the algebraic framework of Seiberg-Witten Floer theory.
Abstract
This is the third part of the work on the exact triangles. We construct chain homomorphisms and show exactness of the resulting sequence.
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Taxonomy
TopicsGeometric and Algebraic Topology · semigroups and automata theory · Advanced Operator Algebra Research
