IMAS 23417
INSTITUTO DE INVESTIGACIONES MATEMATICAS "LUIS A. SANTALO"
Unidad Ejecutora - UE
artículos
Título:
On a Ermakov-Painlevé II reduction in three-ion electrodiffusion. A Dirichlet boundary value problem
Autor/es:
P. AMSTER; C. ROGERS
Revista:
DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS
Editorial:
AMER INST MATHEMATICAL SCIENCES
Referencias:
Lugar: springfield; Año: 2015 vol. 35 p. 3277 - 3292
ISSN:
1078-0947
Resumen:
Two-point boundary value problems of Dirichlet type are investigated for a Ermakov-Painlevé II equation which arises out of a reduction of a three-ion electrodiffusion Nernst-Planck model system. In addition, it is shown how Ermakov invariants may be employed to solve a hybrid Ermakov-Painlevé II triad in terms of a solution of the single component integrable Ermakov-Painlevé II reduction. The latter is related to the classical Painlevé II equation.
