Survival of infinitely many critical points for the Rabinowitz action functional
classification
🧮 math.SG
math.DS
keywords
rabinowitzactioncriticalfloerfunctionalhomologyinfinitelymany
read the original abstract
In this paper, we show that if the Rabinowitz Floer homology has infinite dimension, there exist infinitely many critical points of a Rabinowitz action functional even though it could be non-Morse. This result is proved by examining the filtered Rabinowitz Floer homology.
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