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The Mountain Pass Theorem and Critical Points of Saddle Type

2002
In Chapter 9 we shall continue the investigation of the L p solutions of the Hammerstein integral equations under the assumption that f (x, 0) = 0, that is, the null function is a solution. We are now interested in non-null solutions. The technique we use is based on the so called mountain pass theorem of Ambrosetti-Rabinowitz [3].
openaire   +1 more source

Mountain pass theorem

2008
Marius Ghergu, Vicenţiu D Rădulescu
openaire   +1 more source

Cerami (C) condition and mountain pass theorem for multivalued mappings

2002
Summary: We prove a general minimax result for a multivalued mapping. As an application, we give existence results on critical points of this mapping which satisfy the Cerami (C) condition.
Kristály, A., Varga, Cs.
openaire   +2 more sources

Barriers of the McKean–Vlasov Energy via a Mountain Pass Theorem in the Space of Probability Measures

Journal of Functional Analysis, 2020
Rishabh S Gvalani, André Schlichting
exaly  

Mountain Pass Theorem in Ordered Banach Spaces and Its Applications to Semilinear Elliptic Equations

Nonlinear Differential Equations and Applications, 2012
Ryuji Kajikiya
exaly  

An Alternative Proof of the Mountain Pass Theorem for a Class of Functionals

Journal of Global Optimization, 2013
Adilson Presoto   +1 more
exaly  

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