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Started by Rick Schlichting
Mon, 28 Dec 1992 17:12
Kahaner Report: Workshop on Theory/Applications of Dynamical Systems
Author: Rick Schlichting
Date: Mon, 28 Dec 1992 17:12
Date: Mon, 28 Dec 1992 17:12
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3257 bytes
[Dr. David Kahaner is a numerical analyst on sabbatical to the
Office of Naval Research-Asia (ONR Asia) in Tokyo from NIST. The
following is the professional opinion of David Kahaner and in no
way has the blessing of the US Government or any agency of it. All
information is dated and of limited life time. This disclaimer should
be noted on ANY attribution.]
[Copies of previous reports written by Kahaner can be obtained using
anonymous FTP from host cs.arizona.edu, directory japan/kahaner.reports.]
To: Distribution
From:
David K. Kahaner
US Office of Naval Research Asia
(From outside US): 23-17, 7-chome, Roppongi, Minato-ku, Tokyo 106 Japan
(From within US): Unit 45002, APO AP 96337-0007
Tel: +81 3 3401-8924, Fax: +81 3 3403-9670
Email: kahaner@cs.titech.ac.jp
Re: Workshop on Theory/Applications of Dynamical Systems, 11/92 Kyoto
25 Dec 1992
This file is named "dynamics.92"
ABSTRACT. Titles and authors of papers presented at the Workshop on
Dynamical Systems, Theory and its Applications, 2-4 Nov 1992, Kyoto Japan.
Workshop on Dynamical Systems, Theory and Its Applications
November 2-4, 1992
(Venue: Kyodai-kaikan, Yoshida Kawara-machi, 15-9, Sakyo-ku, Kyoto)
Organizers:
Prof M. Matano
Dept. of Mathematical Sciences
University of Tokyo
Hongo 7-3-1, Bunkyo-ku, Tokyo 113 JAPAN
Tel: +81 3 3812-2111 ext 4049; +81 3 3816-1303
Prof Y. Nishiura
Hiroshima University
Tel: +81 82 241-1221 ext 3846
A blow-up theorem of Fujita type for a system of reaction-diffusion equations
with differing diffusivities
H. Levine (Iowa State University)
Dynamics of interfaces of reaction diffusion equations in inhomogeneous media
S. Ei (Yokohama City University)
Inertial manifolds for Burgers' original model system of turbulence
N. Ishimura (University of Tokyo)
Travelling wave solutions to a perturbed Korteweg de Vries equation
T. Ogawa (Hiroshima University)
Finite dimensional structures of the solutions of parabolic systems
M. Kwak (Chonnam National University)
Pattern selection for two breathers
T. Ikeda (Ryukoku University)
Normal forms of vector fields near invariant manifolds
K. Sakamoto (Hiroshima University)
Ginzburg-Landau equation and its stable solutions
S. Jimbo (Okayama University)
Dimension estimate of the global attractor for forced oscillation systems
I Onishi (University of Tokyo)
Maximal attractor and inertial sets for some second and forth order phase
field models
D. Hilhorst (Universitce de Paris-Sud)
Inertial manifold for nonlinear boundary value problems
Y. Morita (Ryukoku University) and H. Ninomiya (Kyoto University)
----------------------------END OF REPORT-----------------------------
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