Abstract
We study solutions of the parabolic equation $u_t = \Delta u + u^p$. We wish to extend some results of Giga and Kohn to the situations where the solution, $u$, is defined on a $C^{2,\alpha}$ domain and satisfies the Dirichlet or the Neumann boundary condition.
Citation
Chi-Cheung Poon. "Blow-up behavior for semilinear heat equations in nonconvex domains." Differential Integral Equations 13 (7-9) 1111 - 1138, 2000. https://doi.org/10.57262/die/1356061213
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