Combinatorial Floer Homology
Jun 2014 · American Mathematical Soc.
Ebook
114
Pages
About this ebook
The authors define combinatorial Floer homology of a transverse pair of
noncontractible nonisotopic embedded loops in an oriented;)
-manifold
without boundary, prove that it is invariant under isotopy, and prove
that it is isomorphic to the original Lagrangian Floer homology. Their
proof uses a formula for the Viterbo-Maslov index for a smooth lune in
a -manifold.
noncontractible nonisotopic embedded loops in an oriented
without boundary, prove that it is invariant under isotopy, and prove
that it is isomorphic to the original Lagrangian Floer homology. Their
proof uses a formula for the Viterbo-Maslov index for a smooth lune in
a
The authors define combinatorial Floer homology of a transverse pair of
noncontractible nonisotopic embedded loops in an oriented -manifold
without boundary, prove that it is invariant under isotopy, and prove
that it is isomorphic to the original Lagrangian Floer homology. Their
proof uses a ...
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