Functional Analysis and Partial Differential Equations

Location

KHOVD
,
Mongolia

Dates

to

Presentation

Research in the solvability of partial differential equations (PDE’s) leads us to a much wider scope. In the realization that alternative methods can be used for proving the existence and uniqueness of solutions of linear and nonlinear PDE’s, a new research area in Applied Mathematics was introduced. The theory of Sobolev spaces was developed, which turned out to be a suitable setting in which to apply ideas of functional analysis to glean information concerning PDE’s. But this research area is not developed well in Mongolia and there are many Ph.D (also post-Doc) students (large number of them are women) in our country are still facing issues concerning functional analysis. This is the main reason why we are keen on organizing the school in this research area.

Administrative and scientific coordinators

Sarantuya Tsedendamba (Mongolian University of Science and Technology,
Mongolia
,
saraa@must.edu.mn
)
Carole Rosier (Littoral Cote d'Opale University,
France
,
Carole.Rosier@lmpa.univ-littoral.fr
)

Scientific program

Course 1: "On the global existence of solutions for a non-local problem occuring in statistical mechanics ", Carole Rosier (Littoral Cote d'Opale University, France)

Course 2: "Theory and numerical simulation of phase transformations in solids", Hans-Dieter Alber (TU Darmstadt, Germany)

Course 3: "Asymptotically Correct Difference Schemes for Highly Oscillatory ODE's", Anton Arnold (TU Wien, Austria)

Course 4: "The convergence of shooting methods for singular boundary value problems", Ewa Weinmueller (TU Wien, Austria)

Course 5: "PDEs in a unified Hilbert space", Rainer Pickard (TU Dresden, Germany)

Course 6: "Green's function for second-order elliptic and parabolic systems with non-smooth coefficients", Kim Seick (Yonsei University, South Korea)

Website of the school

How to participate

For registration and application to a CIMPA financial support, follow the instructions given here. 

Deadline for registration and application:  March 26, 2017.