INVESTIGADORES
ROSCANI Sabrina Dina
artículos
Título:
A NEW EQUIVALENCE OF STEFAN'S PROBLEMS FOR THE TIME FRACTIONAL DIFFUSION EQUATION
Autor/es:
SABRINA ROSCANI; EDUARDO SANTILLAN MARCUS
Revista:
Fractional Calculus and Applied Analysis
Editorial:
Springer
Referencias:
Lugar: Sofia; Año: 2014 vol. 17 p. 371 - 381
ISSN:
1311-0454
Resumen:
A fractional Stefan?s problem with a boundary convective condition is solved, where the fractional derivative of order α ∈ (0, 1) is taken in the Caputo sense. Then an equivalence with other two fractional Stefan?s problems (the first one with a constant condition on x = 0 and the second with a flux condition) is proved and the convergence to the classical solutions is analyzed when α 1 recovering the heat equation with its respective Stefan?s condition.
