Radial solutions for some nonlinear problems involving mean curvature operators in Euclidean and Minkowski spaces
By C. Bereanu, Petru Jebelean, Jean Mawhin. 2008
117 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/e700af2a9e4c78f1e0586db79c0860683d0498d8
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In Applied Mathematics
In Computational Theory and Mathematics
- C. Bereanu
- Petru Jebelean
- Jean Mawhin
- Ruyun Ma
- Yanqiong Lu
- Hongliang Gao
- Pedro J. Torres
- J. R. L. Webb
Citations in the corpus
- Global structure of radial positive solutions for a prescribed mean curvature problem in a ball (2014, background): “Also, when Ω is a ball or an annulus in RN and the nonlinearity H has a radial structure, then it has been proved in [6] that (1.”
- Multiple positive radial solutions for a Dirichlet problem involving the mean curvature operator in Minkowski space (2013, background): “It follows from [4] that problem (6) has at least one solution.”
- Positive radial solutions for Dirichlet problems with mean curvature operators in Minkowski space (2013, background): “Now, a fixed point operator is associated to problem (10) (see [4,13] for slightly different operators).”
- Radial solutions for Neumann problems involving mean curvature operators in Euclidean and Minkowski spaces (2010, methodology): “The approach in [3] and [4] relies on Schauder fixed point theorem.”