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- From: rick@cs.arizona.edu (Rick Schlichting)
- Newsgroups: comp.research.japan
- Subject: Kahaner Report: Workshop on Theory/Applications of Dynamical Systems
- Message-ID: <28907@optima.cs.arizona.edu>
- Date: 28 Dec 92 17:12:38 GMT
- Sender: rick@cs.arizona.edu
- Lines: 78
- Approved: rick@cs.arizona.edu
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-
- [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-----------------------------
-
-
-