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Dynamics of ODES and Nonlinear Parabolic Systems

Organizer(s):
Name:	Affiliation:	Country:
Julian Lopez-Gomez	Complutense University of Madrid	Spain
Fabio Zanolin	University of Udine	Italy

Abstract:

Nonlinear parabolic equations model a huge variety of real Word models in all fields of Science, Technology and Environmental and Social Sciences. In this session we plan to gather some of the World leading experts in the dynamical behaviour of these prototypes.

List of approved abstract
Name	Affiliation	Title
Kadem Abdelouahab	Mathematics Department, University of Setif 1	An orthogonal polynpmials and their properties for solving the two-dimensional neutron transport equation.
DAVID ALEJA	UNIVERSIDAD REY JUAN CARLOS	Solution components in a degenerate weighted BVP
J. Lopez-Gomez	Complutense University of Madrid	Permanence under strong aggressions in competitive periodic environments
Andrey E Shishkov	University RUDN	Strong singularities of solutions to quasi-linear parabolic and elliptic equations with degenerate nonlinear absorption
Kazuhiro Takimoto	Hiroshima University	Precise blowup rate near the boundary of a boundary blowup solution to $k$-Hessian equation
Satoshi Tanaka	Tohoku University	Symmetry-breaking bifurcation for a class of one-dimensional Liouville type equations
Tetsuya Yamada	National Institute of Technology, Fukui College	Global existence of solutions to a fully parabolic attraction--repulsion chemotaxis system in two dimensions
Fabio Zanolin	University of Udine	Complex dynamics in a pendulum equation with piecewise constant torque