A Monotonicity Formula and a Liouville-type Theorem for a Fourth Order Supercritical Problem
By J. D'avila, Louis Dupaigne, Kelei Wang, Jun-cheng Wei. 2013
117 citations recorded by the source corpus.
We consider Liouville-type and partial regularity results for the nonlinear fourth-order problem
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/0570e3d57339843b4bbb72cb15bf5d772779e21e
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In Applied Mathematics
- Leyun Wu
- Mostafa Fazly
- Wenxiong CHEN *
- Jun-cheng Wei
- Congming LI #
- Manuel del Pino
- A. Malchiodi
- Shusen Yan
In Computational Theory and Mathematics
- Leyun Wu
- Wenxiong CHEN *
- Mostafa Fazly
- Jun-cheng Wei
- A. Malchiodi
- Manuel del Pino
- Shusen Yan
- Congming LI #
Citations in the corpus
- Liouville Theorems for Fractional Parabolic Equations (2021, background): “For the elliptic equations involving either local or nonlocal operators, there have been numerous articles that dedicated to the study of Liouville type theorems, such as [5, 15, 16, 18, 19, 25, 30, 33, 36] and so on.”
- On finite Morse index solutions of higher order fractional Lane-Emden equations (2014, methodology): “4) The key idea of the proof of Davila, Dupaigne, Wang and Wei in [8] is proving and applying a monotonicity formula.”