No.862
流体とプラズマの諸現象の数学解析
Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics
　
1993/10/18〜1993/10/20
鵜飼 正二, 谷 温之, 浅野 潔
Seiji Ukai, Atusi Tani, Kiyoshi Asano
　
目　次
　
1. 流れの中での保存則について(流体とプラズマの諸現象の数学解析)----------------------------------------------------------------------1
　　　　奈良女子大学理学部　　　宮武 貞夫　(Miyatake, Sadao)
　
2. Spherically symmetric solutions to the compressible Euler equation with an external force(Mathematical Analyasis of Phenomena in Fluid and Plasma Dynamics)---10
　　　　Department of Information Sciences, Tokyo Institute of Technology　　　溝畑 潔　(Mizohata, Kiyoshi)
　
3. Rarefaction waves in discrete kinetic theory(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)--------------------21
　　　　九州大学工学部　　　川島 秀一　(KAWASHIMA, SHUICHI)
　
4. The Null Gauge Condition and the One Dimensional Nonlinear Schrodinger Equation with Cubic Nonlinearity(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---29
　　　　東京大学数理科学研究科　　　堤 誉志雄　(TSUTSUMI, YOSHIO)
　
5. Asymptotic Behavior of the Solutions to a One-Dimensional Motion of Compressible Viscous Fluids II(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---35
　　　　愛媛大学理学部　　　柳 重則　(Yanagi, Shigenori)
　
6. ON THE ASYMPTOTIC BEHAVIOR OF SOLUTIONS FOR THE DISCRETE BOLTZMANN EQUATION WITH LINEAR AND QUADRATIC TERMS(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---46
　　　　Dept. Mathematical Science, Univ. Tokyo　　　山崎 満　(YAMAZAKI, MITSURU)
　
7. ブシネスク方程式の定常解の安定性について(流体とプラズマの諸現象の数学解析)-------------------------------------------------------56
　　　　九州大学工学部　　　隠居 良行　(Kagei, Yoshiyuki)
　
8. On stability of exterior stationary Navier-Stokes flows(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---------68
　　　　Department of Applied Science, Faculty of Engineering, Kyushu University　　　宮川 徹朗　(MIYAKAWA, Tetsuro)
　
9. Asymptotic Stability og Traveling Waves with shock profile for Non-convex Viscous Scalar Conservation Laws(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---74
　　　　Department of Mathematics, Osaka University / School of Political Sceicne and Economics, Waseda University　　　松村 昭孝 / 西原 健二　(Matsumura, Akitaka / Nishihara, Kenji)
　
10. Smooth global solutions of the two dimensional Burgers equations(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---85
　　　　Department of Applied Science, Faculty of Engineering, Kyushu University　　　伊藤 一男　(Ito, Kazuo)
　
11. A Vortex Method Induced from Two-Dimensional Navier-Stokes Equations(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---93
　　　　Dept. Energy Systems Engr, University of Osaka Prefecture / Dept. Energy Systems Engr, University of Osaka Prefecture　　　木田 輝彦 / 中嶋 智也　(Kida, T. / Nakajima, T.)
　
12. NAVIER-STOKES EQUATIONS WITH DISTRIBUTIONS AS INITIAL DATA(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)----105
　　　　Department of Applied Physics, Nagoya University / Department of Mathematics, Hitotsubashi University　　　小薗 英雄 / 山崎 昌男　(KOZONO, HIDEO / YAMAZAKI, MASAO)
　
13. Two-phase free boundary problem for viscous imcompressible thermo-capillary convection(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---111
　　　　Department of Mathematics, Waseda University　　　田中 尚人　(Tanaka, Naoto)
　
14. THE POINT SPECTRUM OF THE LINEARIZED BOLTZMANN OPERATOR WITH AN EXTERNAL-FORCE POTENTIAL IN AN UNBOUNDED DOMAIN(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---118
　　　　神戸大学工学部　　　田畑 稔　(Tabata, Minoru)
　
15. Fluid dynamical limit of the Boltzmann equation I(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)-------------129
　　　　Institute of Mathematics, Yoshida College, Kyoto University　　　浅野 潔　(Asano, Kiyoshi)
　
16. INCOMPRESSIBLE FLUIDS ON THREE LIVELS: HYDRODYNAMIC, KINETIC, MICROSCOPIC.(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---146
　　　　Dipartimento di Matematica, Universita di Roma Tor Vergata / Dipartimento di Fisica, Universita di Roma Tor Vergata　　　ESPOSITO, R. / MARRA, R.
　
17. On damped or strongly damped hyperbolic system(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)----------------171
　　　　Mathematical Institute (Kawauchi) Faculty of Science, Tohoku University / Department of Mathematics, Faculty of Liberal Arts, Shizuoka University　　　長澤 壯之 / 立川 篤　(NAGASAWA, TAKEYUKI / TACHIKAWA, ATSUSHI)
　
18. On a Local Energy Decay of Solutions of a Dissipative Wave Equation(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---181
　　　　筑波大学数学系 / 筑波大学数学系　　　柴田 良弘 / 檀 和日子　(Shibata, Yoshihiro / Dan, Wakako)
　
19. Notes on the periodic solutions of the 2-dimensional heat convection equations(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---191
　　　　日本女子大学理学部　　　大枝 一男　(OEDA, Kazuo)
　
20. Numerical examination of applicability of the linearized Boltzmann equation(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---202
　　　　京都大学工学部 / 京都大学工学部 / 京都大学工学部　　　曾根 良夫 / 片岡 武 / 大和田 拓[他]　(Sone, Yoshio / Kataoka, Takeshi / Ohwada, Taku)
　
21. The Gradient Theory of the Phase Transitions in Cahn-Hilliard Fluids with the Dirichlet boundary conditions(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---219
　　　　Department of Mathematics, Faculty of Science Tokyo Institue of Technology　　　石毛 和弘　(ISHIGE, KAZUHIRO)
　
22. 非定常Navier-Stokes方程式の外部領域での減衰について(流体とプラズマの諸現象の数学解析)------------------------------------------231
　　　　東京電機大学理工学部　　　高橋 秀慈　(Takahashi, Shuji)
　
23. Free Boundary Problems for the Incompressible Euler Equations(Mathematical Analysis of Phenomena in Fluid and Plasma Dynamics)---237
　　　　Department of Mathematics, Keio University　　　谷 温之　(TANI, Atusi)