Cursos

Actividades Académicas
Atrás

Frontiers of Mathematics and Applications IV

Información General

Programa curso

Becarios

Becas Concedidas

Preinscripción

Impreso de solicitud
Código
62K0
Horas
30
Fecha
20 Jul 2015
24 Jul 2015
Precio
130 € Tarifa A
Tipo
Seminario
Temática
Ciencias y Tecnología
ECTS
1

Sede donde se gestiona

Santander

Lugar de impartición

Santander - Península de la Magdalena (Pedro Salinas)

Dirección

Juan Luis Vázquez

Universidad Autónoma de Madrid, Spain

Secretaría

Matteo Bonforte
Universidad Autónoma de Madrid, Spain

COLABORACIÓN

Basque Center for Applied Mathematics (BCAM)

PATROCINIO


PATROCINIO

COLABORACIÓN


COLABORACIÓN

Descripción de la actividad

ÁREA DE CONOCIMIENTO: Análisis, Ecuaciones en Derivadas Parciales, Matemática Aplicada

PERFIL REQUERIDO: Estudiantes doctorales o postdoctorales y Estudiantes de Máster en esas áreas

The course is a part of the wide offer of doctoral and postdoctoral formation in Europe and is designed to complement other lines of formation that are available during the academic year. Topics are chosen with a view to future development. Emphasis is given to the perceived interests of Spanish research groups but the organization aims at a really international audience (“there is no room for exclusively national science in the new century”). The course proposed for next year follows carefully the format that has been successful the last three editions (2010,11,12) and offers lecturers that cover new subjects at the front line of mathematical research.

Participantes

DIRECCIÓN

Juan Luis Vázquez

Universidad Autónoma de Madrid, Spain

SECRETARÍA

Matteo Bonforte
Universidad Autónoma de Madrid, Spain

PARTICIPANTES

Adrien Blanchet
Université Toulouse, France

Panagiota Daskalopoulos
Columbia University, USA

Daniel Faraco
Universidad Autónoma de Madrid, Spain

Gabriele Grillo
Politecnico di Milano, Italy

Maria Gualdani
Washington University, USA

Tuomo Kuusi
Aalto University, Finland

José Luis Rodrigo
University of Warwick, United Kingdom

Susanna Terracini
Università di Torino, Italy

Luis Vega
Universidad del País Vasco, Spain

Programa

Lunes, 20 Julio 2015

09:30
Welcome
09:45
The Talbot effect and the evolution of vortex filaments I
Luis Vega
11:00
Geometric aspects of phase separation I
Susanna Terracini
12:15
Liouville theorems for parabolic equations with emphasis on geometric flows I
Panagiota Daskalopoulos
15:30
New directions in Nonlinear diffusion. Fractional operators and flows on manifolds I
Juan Luis Vázquez (Videoconferencia)

Martes, 21 Julio 2015

09:30
Liouville theorems for parabolic equations with emphasis on geometric flows II
Panagiota Daskalopoulos
09:30
Geometric aspects of phase separation II
Susanna Terracini
12:00
The Talbot effect and the evolution of vortex filaments II
Luis Vega
15:30
Challenges and opportunities of postdoc studies in Europe
Matteo Bonforte
17:00
Poster Session

Miércoles, 22 Julio 2015

09:30
Liouville theorems for parabolic equations with emphasis on geometric flows III
Panagiota Daskalopoulos
10:45
Geometric aspects of phase separation III
Susanna Terracini
12:00
New directions in Nonlinear diffusion. Fractional operators and flows on manifolds II
Matteo Bonforte

Jueves, 23 Julio 2015

09:30
-
Gabriele Grillo
10:50
-
Maria Gualdani
11:50
-
Adrien Blanchet
15:30
-
Tuomo Kuusi
16:30
-
José Luis Rodrigo

Viernes, 24 Julio 2015

09:30
-
Daniel Faraco
10:45
The Talbot effect and the evolution of vortex filaments III
Luis Vega
12:00
New directions in Nonlinear diffusion. Fractional operators and flows on manifolds III
Juan Luis Vázquez (Videoconferencia)
13:00
Closing

Sin fecha definida

Welcome
Closing
Geometric aspects of phase separation I
Liouville theorems for parabolic equations with emphasis on geometric flows I
-
Geometric aspects of phase separation II
New directions in Nonlinear diffusion. Fractional operators and flows on manifolds I
The Talbot effect and the evolution of vortex filaments II
Challenges and opportunities of postdoc studies in Europe
Poster Session
New directions in Nonlinear diffusion. Fractional operators and flows on manifolds II
Liouville theorems for parabolic equations with emphasis on geometric flows II
Geometric aspects of phase separation III
-
-
-
-
-
Liouville theorems for parabolic equations with emphasis on geometric flows III
The Talbot effect and the evolution of vortex filaments III
New directions in Nonlinear diffusion. Fractional operators and flows on manifolds III
The Talbot effect and the evolution of vortex filaments I