Abstract
A new relation between homoclinic points and Lagrangian Floer homology is presented: in dimension two, we construct a Floer homology generated by primary homoclinic points.We compute two examples and prove an invariance theorem. Moreover, we establish a link to the (absolute) flux and growth of symplectomorphisms.
Citation
Sonja Hohloch. "Homoclinic points and Floer homology." J. Symplectic Geom. 11 (4) 645 - 701, December 2013.
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