INV SUPERIOR JUBILADO
TARZIA domingo alberto
artículos
Título:
A new mathematical formulation for a phase change problem with a memory flux
Autor/es:
ROSCANI, SABRINA D.; J. BOLLATI; DA. TARZIA
Revista:
CHAOS, SOLITONS AND FRACTALS
Editorial:
PERGAMON-ELSEVIER SCIENCE LTD
Referencias:
Lugar: Amsterdam; Año: 2018 vol. 116 p. 340 - 347
ISSN:
0960-0779
Resumen:
A mathematical formulation for a one-phase change problem in a form of Stefan problem with a memory flux is obtained. The hypothesis that the integral of weighted backward fluxes is proportional to the gra- dient of the temperature is considered. The model that arises involves fractional derivatives with respect to time both in the sense of Caputo and of Riemann?Liouville. An integral relation for the free boundary, which is equivalent to the ?fractional Stefan condition?, is also obtained.
