Local boundedness of minimizers of anisotropic functionals
By Andrea Cianchi. 2000
70 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/9780d05185f8a63bd07c2d9951a75a9434a5615a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Andrea Cianchi
- Ilaria Fragalà
- Filippo Gazzola
- B. Kawohl
- Iwona Chlebicka
- G. Lu
- Nguyen Huong Lam
- Cristina Tarsi
In Computational Theory and Mathematics
- Andrea Cianchi
- Filippo Gazzola
- Ilaria Fragalà
- B. Kawohl
- Iwona Chlebicka
- G. Lu
- Nguyen Huong Lam
- Robert J. Berman
In Mathematical Physics
- Andrea Cianchi
- B. Kawohl
- Filippo Gazzola
- Iwona Chlebicka
- Peter Lindqvist
- Lorenzo Brasco
- Giulio Ciraolo
Citations in the corpus
- Regularity of minima: An invitation to the dark side of the calculus of variations (2006, unknown): “Papers dedicated to the issue are, amongst the others, [303] [235] [147] [149] [35] [217] [218] [4] [43] [289] [225] [63] [226].”
- Existence and nonexistence results for anisotropic quasilinear elliptic equations (2004, background): “With no being complete, let us mention some pioneering works n anisotropic Sobolev spaces [14,19,24,25,27] and s more recent regularity results fo r minimizers of anisotropic f unctionals [1,5,10,17,18,28].”
- Symmetrization in Anisotropic Elliptic Problems (2007, methodology): “In this connection, key tools are some recent inequalities in Orlicz and Orlicz-Sobolev spaces appearing in Cianchi (1996, 2000a, 2004), which also enable us to provide an appropriate functional framework for the problems under consideration.”