In this paper, we construct a Rabinowitz-Floer type homology for a class of non-linear problems having a starshaped potential; we consider some equivariant cases as well. We give an explicit computation of the homology and we apply it to obtain results of existence and multiplicity of solutions for several model equations.
Maalaoui, A., Martino, V. (2015). The Rabinowitz–Floer homology for a class of semilinear problems and applications. JOURNAL OF FUNCTIONAL ANALYSIS, 269(12), 4006-4037 [10.1016/j.jfa.2015.09.015].
The Rabinowitz–Floer homology for a class of semilinear problems and applications
MARTINO, VITTORIO
2015
Abstract
In this paper, we construct a Rabinowitz-Floer type homology for a class of non-linear problems having a starshaped potential; we consider some equivariant cases as well. We give an explicit computation of the homology and we apply it to obtain results of existence and multiplicity of solutions for several model equations.File in questo prodotto:
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