Existence of nonnegative solutions of nonlinear fractional parabolic inequalities
Author:
Publisher
Springer Science and Business Media LLC
Subject
Mathematics (miscellaneous)
Link
https://link.springer.com/content/pdf/10.1007/s00028-021-00739-6.pdf
Reference12 articles.
1. J. Aguirre, M. Escobedo, A Cauchy problem for $$u_t-\Delta u=u^p$$ with $$02. I. Athanasopoulos, L. Caffarelli, E. Milakis, On the regularity of the non-dynamic parabolic fractional obstacle problem, J. Differential Equations 265 (2018) 2614–2647.3. M. Escobedo, M. A. Herrero, Boundedness and blow up for a semilinear reaction-diffusion system, J. Differential Equations 89 (1991) 176–202.4. H. Fujita, On the blowing up of solutions of the Cauchy problem for $$u_t=\Delta u+u^{1+\alpha }$$, J. Fac. Sci. Univ. Tokyo Sect. I, 13 (1966), 109–124.5. A. Haraux, F. Weissler, Nonuniqueness for a semilinear initial value problem. Indiana Univ. Math. J. 31 (1982) 167–189.
2. I. Athanasopoulos, L. Caffarelli, E. Milakis, On the regularity of the non-dynamic parabolic fractional obstacle problem, J. Differential Equations 265 (2018) 2614–2647.
3. M. Escobedo, M. A. Herrero, Boundedness and blow up for a semilinear reaction-diffusion system, J. Differential Equations 89 (1991) 176–202.
4. H. Fujita, On the blowing up of solutions of the Cauchy problem for $$u_t=\Delta u+u^{1+\alpha }$$, J. Fac. Sci. Univ. Tokyo Sect. I, 13 (1966), 109–124.
5. A. Haraux, F. Weissler, Nonuniqueness for a semilinear initial value problem. Indiana Univ. Math. J. 31 (1982) 167–189.
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