We present a series of results focused on the decay in time of solutions of classical and anomalous diffusive equations in a bounded domain. The size of the solution is measured in a Lebesgue space, and the setting comprises time-fractional and space-fractional equations and operators of nonlinear type. We also discuss how fractional operators may affect long-time asymptotics.
Decay Estimates in Time for Classical and Anomalous Diffusion / Affili, Elisa; Dipierro, Serena; Valdinoci, Enrico. - STAMPA. - 3:(2020), pp. 167-182. [10.1007/978-3-030-38230-8_12]
Decay Estimates in Time for Classical and Anomalous Diffusion
Affili, Elisa;Dipierro, Serena;Valdinoci, Enrico
2020
Abstract
We present a series of results focused on the decay in time of solutions of classical and anomalous diffusive equations in a bounded domain. The size of the solution is measured in a Lebesgue space, and the setting comprises time-fractional and space-fractional equations and operators of nonlinear type. We also discuss how fractional operators may affect long-time asymptotics.File in questo prodotto:
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