|
|
October 5-12, 2008, Novosibirsk, Russia
|
Invited Lectures |
Section «Differential Equations»
Antontsev S., Shmarev S. University of Lisbon, Lisbon, Portugal; University of Oviedo, Oviedo, Spain
Anisotropic parabolic and elliptic equations in variable exponent Sobolev spaces: existence,
uniqueness, localizations properties
Chipot M. University of Zurich, Zurich, Switzerland
Asymptotic issues in cylinders
Dzhuraev
T. D., Irgashev B. Yu. Institute of Mathematics and Information Technologies,
Tashkent; Namangan Engineering Teaching Institute, Namangan, Uzbekistan
Boundary value problems for degenerate higher-order equations with multiple characteristics in a half-strip
(in Russian)
Fursikov A. V. Lomonosov Moscow State University, Moscow, Russia
Properties of stable invariant manifolds for semilinear parabolic equation and similar questions
Hatvani L.
Bolyai Institute, University of
Szeged, Szeged, Hungary
Stability properties of linear nonautonomous second-order differential equations
Plamenevsky B. A. Saint Petersburg State University, Saint Petersburg, Russia
Elastodynamics in domains with edges
Romanov V. G.
Sobolev Institute of Mathematics SB RAS,
Novosibirsk, Russia
On an ill-posed Cauchy problem for hyperbolic equations
(in Russian)
Salakhitdinov M. S., Khasanov A. Kh.
National University of Uzbekistan, Institute of Mathematics and Information Technologies, Tashkent, Uzbekistan
Multivariable hypergeometric functions and their applications to solving boundary value problems for degenerate elliptic second-order equations
(in Russian)
Tolstonogov A. A.
Institute of System Dynamics and Control Theory SB RAS,
Irkutsk, Russia
Continuous selections of fixed points of multifunctions and their applications
(in Russian)
Section «Analysis and Geometry»
Bojarski B.
Institute of Mathematics, Warsaw, Poland
Differentiability of measurable functions and Lusin type structure theorems
Burenkov V. I.
Cardiff University, Cardiff, UK
Recent progress in the study of boundedness of the classical operators of real analysis in general Morrey-type spaces
Dynnikov I. A.
Lomonosov Moscow State University, Moscow, Russia
A geometric approach to the conjugacy problem in the braid group
Kim D. Seoul National University,
Seoul, Korea
Fourier analysis between hyperfunctions and distributions
Sharafutdinov V. A.
Sobolev Institute of Mathematics SB RAS,
Novosibirsk, Russia
A linearized inverse problem for the Dirichlet-to-Neumann map on differential forms
Stepanov V. D. Peoples Friendship University, Moscow, Russia
On an extremal property of classical orthogonal polynomials
Subbotin Yu. N., Chernykh N. I. Institute of Mathematics and Mechanics UB RAS,
Ekaterinburg, Russia
Interpolational and interpolational orthogonal wavelets
(in Russian)
Vodopyanov S. K. Sobolev Institute of Mathematics SB RAS, Novosibirsk, Russia
Differential forms and mappings with controlled distortion
Section «Computational Mathematics and Mathematical Modeling»
Abramov A. A., Ul’yanova V. I., Yukhno L. F. Dorodnicyn Computing Centre RAS, Institute of Mathematical Modeling RAS, Moscow, Russia
A nonlinear selfadjoint eigenvalue problem for some differential and differential algebraic equations
(in Russian)
Iooss G.
University of Nice, Nice, France
Non-symmetric periodic patterns for travelling gravity water waves
Kroener D. University of Freiburg, Freiburg, Germany
Discontinuous Galerkin methods and applications
Kulikovskii A. G., Chugainova A. P.
Steklov Mathematical Institute RAS, Moscow, Russia
Nonlinear waves in elastic media and nonuniqueness problem
Ramazanov M. D. Institute of Mathematics with Computing Centre USC RAS, Ufa, Russia
Cubature formulas of S.L. Sobolev. Their evolution and applications
(in Russian)
Soboleva T. S., Chechkin A. V.
Gubkin State University of Oil and Gas, Military Academy of Rocket Troops, Moscow, Russia
Intellectualization of a complex system and modeling of its task domain by neuroradicals
(in Russian)
Tani A.
Keio University, Yokohama, Japan
The Stokes equations in a domain with piecewise smooth boundary
Vedenyapin V. V. Keldysh Institute of Applied Mathematics RAS, Moscow, Russia
Cesaro
averages and Boltzmann extremals
(in Russian)