A critical point theorem via the Ekeland variational principle
By Gabriele Bonanno. 2012
238 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/5fe59132009c99a63b6adca9163075f9ade436bb
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In Applied Mathematics
- Giuseppina D'Aguì
- Pasquale Candito
- Gabriele Bonanno
- Antonia Chinnì
- Diego Averna
- Giovanni Molica Bisci
- Chunlei Tang
- Chun Li
In Computational Theory and Mathematics
- Giuseppina D'Aguì
- Pasquale Candito
- Antonia Chinnì
- Gabriele Bonanno
- Giovanni Molica Bisci
- Diego Averna
- Vicentiu D. Rădulescu
- Guowei Dai
Citations in the corpus
- Existence and multiplicity of weak solutions for elliptic Dirichlet problems with variable exponent (2014, methodology): “1 of [1]).”
- Relations between the mountain pass theorem and local minima (2012, background): “From [2], we say that functional I verifies the Palais–Smale condition cut off lower at r1 and upper at r2 (in short the Œr1(PS)2-condition) if any sequence 1uno such that ( ̨), (ˇ) and ( ) r1 < ˆ.”
- Variational Methods on Finite Dimensional Banach Spaces and Discrete Problems (2014, methodology): “In this paper, again in the framework of variational methods, we use a local minimum theorem established in [4] (see [4, Theorem 3.”