Autor/Autorin: Jiménez Casas Ángela
PhD in Mathematical Sciences, she is full professor from the Comillas Pontifical University, and Honorary Collaborator of the Department of Applied Mathematics of Complutense University as a researcher in the field of Nonlinear Partial Differential Equations, she has been a professor at the University School of the Polytechnic University of Madrid.
The main objective of this work is to show the slow decay from metastable states of different phase-field models which stand for the dynamic phase transition between many different states (thus allowing the study mixtures of two or more components). By this way, we get a generalization of the existence of this kind of metastable solutions, given by other previous works, even when we consider the nonlinear diffusion.
Jiménez Casas, ÁngelanPhD in Mathematical Sciences, she is full professor from the Comillas Pontifical University, and Honorary Collaborator of the Department of Applied Mathematics of Complutense University as a researcher in the field of Nonlinear Partial Differential Equations, she has been a professor at the University School of the Polytechnic University of Madrid.
Über den Autor
Estudió en la U. Complutense de Madrid donde se licenció en 1985 y se doctoró en 1996. Profesora Titular en excedencia de E.U.I.T.I. de la U. Politécnica de Madrid. Desde Octubre de 1987 imparte clases en el Dpto. de Matemática Aplicada y Computación de la ETSI-ICAI de la Universidad Pontificia Comillas de Madrid.
Klappentext
The main objective of this work is to show the slow decay from metastable states of different phase-field models which stand for the dynamic phase transition between many different states (thus allowing the study mixtures of two or more components). By this way, we get a generalization of the existence of this kind of metastable solutions, given by other previous works, even when we consider the nonlinear diffusion.
