A Stability Technique for Evolution Partial Differential Equations
By Victor A. Galaktionov, Juan Luis V'azquez. 2009
147 citations recorded by the source corpus.
Subfields: Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/7c37ab4a30503f7f9adbaaa802119314048d879b
How researchers see this paper
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In Numerical Analysis
- Matteo Bonforte
- Jens Eggers
- Marco Antonio Fontelos
- Juan Luis V'azquez
- A. Audrito
- Zhian Wang
- Yung-Sze Choi
Citations in the corpus
- Global positivity estimates and Harnack inequalities for the fast diffusion equation (2006, unknown): “This proof borrows some ideas from the proof of the Aleksandrov’s Reflection Principle found in [15].”
- The Porous Medium Equation: Mathematical Theory (2006, unknown): “A similar observation applies to [255] by Galaktionov and the author which concentrates on asymptotic methods based on selfsimilarity and Dynamical Systems ideas.”
- The role of self-similarity in singularities of partial differential equations (2008, background): “4) (ω-limit sets in the notation which is customary in the context of PDEs, see [20] and references therein).”
- Positivity, local smoothing, and Harnack inequalities for very fast diffusion equations (2008, background): “Other forms of the same principle, in different settings can be found, for example in [22]), Proposition 2.”