| A book of lasting value (a
special issue of DCDS) consisting of invited
contributions from the most well known scientists in the
fields, to celebrate the 80th birthday
of Mark Vishik. About 500
pages and priced at $149, to be published in Fall 2003.
Guest Editors: V. Chepyzhov, M. Efendiev,
Alain Miranville, and Roger Temam
PARTIAL
DIFFERENTIAL EQUATIONS AND APPLICATIONS
TABLE OF CONTENTS
J.M. Ball (Mathematical Institute, Oxford, England) : Global
attractors for damped semilinear wave equations.
J.A. Dubinskii (Moscow Power Engineering Institute, Russia) : Complex
Neuman type boundary problems and decomposition of Lebesgue Space.
A. Babin (University of California, Irvine) : Preservation
of spatial patterns by a hyperbolic equation.
J.I. Diaz (University Complutense Madrid, Spain) and
J. Fleckinger-Pelle (University Toulouse I, France) : Positivity for large time
of solutions of the heat equation : the parabolic antimaximum
principle.
I. Moise (Texas Austin),
R. Rosa (University of Rio de Janero, Brazil) and
X. Wang (Iowa State University) : Attractors for noncompact
nonautonomous systems via energy equations.
T. Ma (Sichuan University,
China) and S. Wang (Indiana University): Boundary layer
separation and structural bifurcation for 2-D incompressible
flows.
-B. Paneah (Technion, Haifa, Israel) : On the
overdeterminess of some functional equations.
-Y. Lou (Ohio State
University), W.-M. Ni (University of Minesota)
and S. Yotsutani (Ryukoku University, Japan)
: On a limiting system in the Lotka-Volterra
competition with cross-diffusion.
-C. Kenig (University of
Chicago) and T. Toro: On the free boundary
regularity theorem of Alt and Caffarelli.
-P. Rabinowitz (University of
Wisconsin-Madison): A new variational
characterization of spatially heteroclinic solutions
of a semilinear elliptic PDE.
-J. Hubbard and Y.
Illiashenko (Cornell University) : A proof of
Kolmogorov's theorem on the conservation of
invariant tori.
-A. Bahri (Rutgers
University) : Recent results in contact form
geometry.
-J. Greer and A. Bertozzi
(Duke university) : $H^1$ solutions of a class of
fourth order nonlinear equations for image
processing.
-C. Coclici (University of
Keiserslautern, Germany), J. Heiermann
(University of Stuttgart, Germany), G. Morosanu
(Central European University, Hungary) and W.
Wendland (University of Stuttgart, Germany) :
Asymptotic analysis of a two-dimensional coupled
problem for compressible viscous flows.
-J. Wu (Oklahoma State
University) : Regularity results for weak solutions
of the 3D MHD equations.
-V. Imaikin (University of
Vienna, Austria), and A. Komech (Moscow State
University, Russia) : Scattering theory for a
particle coupled to a scalar field.
-S. Friedlander and N.
Pavlovic (University of Illinois at Chicago):
Remarks concerning a modified Navier-Stokes
equation.
-E. Feireisl (Institute of
Mathematics, Czech Republic), F. Issard- Roch
(University of Paris Sud, France) and H
Petzeltova (Institute of Mathematics, Czech
Republic) : Long-time behaviour and convergence
towards equilibria for a conserved phase field
model.
- A. Fursikov (Moscow State
University, Russia) : Stabilization for the 3D
Navier-Stokes system by feedback boundary control.
-M. Grasselli, V. Pata and G.
Prouse (Politecnico di Milano, Italy): Longtime
behavior of a viscoelastic timoshenko beam.
-D. Hilhorst (University of
Paris Sud, France), L. Peletier, A. Rotariu (Leiden
University, the Netherlands) and G. Sivashinsky
(Tel-Aviv Uni- versity, Israel): Global attractor
and inertial sets for a nonlocal
Kuramoto-Sivashinsky equation.
-P. Fabrie, C. Galusinsky
(University of Bordeaux-I, France), A. Miranville
and S. Zelik (University of Poitiers, France) :
Uniform exponential attractors for a singularly
perturbed damped wave equation.
-P. Kloeden (Johann Wolfgang
Goethe University, Germany) and V. Kozyakin
(Russian Academy of Sciences, Russia) : Uniform
nonautonomous attractors under discretization.
-B. Birnir (University of
California, Santa Barbara) and N. Svanstedt (Goteberg
University, Sweden) : Existence theory andstrong
attractors for the Rayleigh-Benard problem with a
large aspect ratio.
-A. Shirikyan (University of
Paris Sud, France) and L. Volevivh (Russian
Academy of Sciences, Russia) : Qualitative
properties of solutions of linear and nonlinear
hyperbolic PDEs.
-G. Da Prato (Scuola Normale
Superiore di Pisa, Italy): Transition semigroups
corresponding to Lipschitz dissipative systems.
-V. Chepyzhov and A. Ilyin
(Russian Academy of Sciences, Russia): On the
fractal dimension of invariant sets; applications to
Navier- Stokes equations.
-H. Gajewski (Weierstrass
Institut Berlin, Germany) and I. Skrypnik
(Ukraine) : To the uniqueness problem for nonlinear
parabolic equations.
-J. Bourgain (Institute for
advance studies) : On quasi-periodic lattice
Schroedinger operators.
-M. Cabral (University
of Rio de Janero, Brazil), R. Temam
(University of Paris Sud, France, and Indiana
University) and R. Rosa (University of Rio de
Janero, Brazil) : Existence and dimension of the
attractor for the Benard problem on channel-like
domains.
-P. Constantin (University of
Chicago) : Transport in rotating fluids.
-C. Foias (Texas A\&M and
Indiana University), M. Jolly (Indiana
University) and O. Manley: Recurrence in the
2-D Navier-Stokes equations.
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