Infinitely many solutions for the Dirichlet problem involving the p-Laplacian
By F. Cammaroto, Antonia Chinnì, B. Di Bella. 2005
57 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/d5aeb4f884f3cf845e4f35eed12a69a9217c4d93
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In Applied Mathematics
- Dušan D. Repovš
- Vicentiu D. Rădulescu
- Giovanni Molica Bisci
- Nikolaos S. Papageorgiou
- Binlin Zhang
- Marek A. Galewski
- Raffaella Servadei
- Mingqi Xiang
In Computational Theory and Mathematics
- Dušan D. Repovš
- Vicentiu D. Rădulescu
- Giovanni Molica Bisci
- Nikolaos S. Papageorgiou
- Marek A. Galewski
- Alexandru Kristály
- Michael E. Filippakis
- Raffaella Servadei
Citations in the corpus
- Existence of five nonzero solutions with exact sign for A p-laplacian equation (2009, methodology): “[8] F. Cammaroto, A. Chinǹıand B. Di Bella, Infinitely many solutions for the Dirichlet problem involving the p-Laplacian, Nonlinear Anal., 61 (2005), 41–49.”
- Lower semicontinuity of functionals of fractional type and applications to nonlocal equations with critical Sobolev exponent (2015, methodology): “For the sake of clarity, we recall this last result, in the form given in [4], here below: Theorem.”
- Multiple solutions of p-biharmonic equations with Navier boundary conditions (2014, methodology): “Further, by using the abstract and technical approach developed in [2, 3, 5], the authors are interested in looking for the existence of infinitely many weak solutions of perturbed p-biharmonic equations.”
- Existence results for one‐dimensional fractional equations (2014, background): “For the sake of clarity, we recall it here in the following in the form given in [21].”