LECTURES ON THE MORSE COMPLEX FOR INFINITE-DIMENSIONAL MANIFOLDS
By Alberto Abbondandolo, Pietro Majer. 2006
78 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/4c011f9f6160715f13bc1be5da9456691f04038c
How researchers see this paper
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In Applied Mathematics
In Geometry and Topology
- M. Schwarz
- Alberto Abbondandolo
- Matthias Schwarzy
- M. Abouzaid
- Yong-Geun Oh
- V. Ginzburg
- Michael Usher
- R. Leclercq
In Mathematical Physics
- M. Schwarz
- Alberto Abbondandolo
- Matthias Schwarzy
- M. Abouzaid
- Pietro Majer
- V. Ginzburg
- Basak Z. Gurel
- D. Auroux
Citations in the corpus
- A Smooth Pseudo-Gradient for the Lagrangian Action Functional (2008, background): “Detailed proofs can be found in [2] (in a more general setting).”
- On the Floer homology of cotangent bundles (2004, methodology): “We should however stress the fact that it is not essential that on the Morse side we have a W 1,2 negative gradient flow: another Morse-Smale flow, having E as a Lyapunov function would suffice.”
- The homology of path spaces and Floer homology with conormal boundary conditions (2008, unknown): “The details of the construction are contained in [2].”