On blow‐up rate for sign‐changing solutions in a convex domain

By Yoshikazu Giga, Shin’ya Matsui, S. Sasayama. 2003

50 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Control and Systems Engineering

View Paper: https://www.semanticscholar.org/paper/076335a9fa0acc3e5c4c5ad26eb8def073c95516

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

1. Pavol Quittner
2. Philippe Souplet
3. Peter Poláčik
4. Jun-cheng Wei
5. Tobias Weth
6. Florica Şt. Cîrstea
7. J. Vétois
8. J. D'avila

In Computational Theory and Mathematics

1. Philippe Souplet
2. Pavol Quittner
3. Peter Poláčik
4. Florica Şt. Cîrstea
5. J. Vétois
6. Tobias Weth
7. Jun-cheng Wei
8. J. D'avila

In Control and Systems Engineering

1. Pavol Quittner
2. Peter Poláčik
3. Philippe Souplet
4. Florica Şt. Cîrstea
5. J. Vétois
6. Jun-cheng Wei

Citations in the corpus

• Singularity and decay estimates in superlinear problems via liouville-type theorems. Part II: Parabolic equations (2007, background): “4) with C depending on the solution u was known before for f(u) = u, p < pS, and for all blowing-up positive solutions, but under the assumption that Ω is convex [17, 18], or in general domains, but only for p ≤ (n + 3)/(n + 1) [11].”