郭柏灵论文集（第五卷）（新版）
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作者： 郭柏灵 著
出 版 社： 华南理工大学出版社
出版时间： 2009-2-1字数：版次： 1页数： 606印刷时间：开本： 16开印次：纸张：I S B N ： 9787562328476包装： 精装内容简介
今年是恩师郭柏灵院士70寿辰，华南理工大学出版社决定出版《郭柏灵论文集》。郭老师的弟子，也就是我的师兄弟，推举我为文集作序。这使我深感荣幸。我于1985年考入北京应用物理与计算数学研究所，师从郭柏灵院士和周毓麟院士。研究生毕业后我留在研究所工作，继续跟随郭老师学习和研究偏微分方程理论。老师严谨的治学作风和对后学的精心培养与殷切期望，给我留下了深刻的印象，同时老师在科研上的刻苦精神也一直深深地印在我的脑海中。
郭老师1936年生于福建省龙岩市新罗区龙门镇，1953年从福建省龙岩市第一中学考入复旦大学数学系，毕业后留校工作。1963年，郭老师服从祖国的需要，从复旦大学调入北京应用物理与计算数学研究所，从事核武器研制中有关的数学、流体力学问题及其数值方法研究和数值计算工作。他全力以赴地做好了这项工作，为我国核武器的发展做出了积极的贡献。1978年改革开放以后，他又在非线性发展方程数学理论及其数值方法领域开展研究工作，现为该所研究员、博士生导师，中国科学院院士。迄今他共发表学术论文300余篇、专著9部，1987年获国家自然科学三等奖，1994年和1998年两度获得国防科工委科技进步一等奖，为我国的国防建设与人才培养作出了巨大贡献。
目录
1998年
Partial Regularity for Two Dimensional Landau—Lifshitz Equations---
Global Attractor of a Class of Strongly Damped Nonlinear Wave Equations
耦合Schr6dinger—KdV方程组Cauchy问题的适定性
Slow Time—periodic Solutions of Cubic—quintic Ginzbur9—Landau Equation(I)
——Equilibria Problem
Slow Time—periodic Solutions of Cubic—quintic Ginzbur9—Landau Equation(II)
——Heteroclinic Orbits
Attractors for the l_xm9—short Wave Equations
Initial—boundary Value Problem for the Landau—Lifshitz System(I)
——Existence and Partial Regularity
Initial—boundary Value Problem for the Landau—Lifshitz System(II)
——Uniqueness
Gevrey(；lass Regularity and Approximate Inertial Manifolds for the Newton—Boussinesq Equations
Attractor for the Dissipative Generalized Klein—Gordon—Schr6dinger Equations
The Global Smooth Solution for Landau—．LifshitzMaxwell Equation without Dissipation
Global Attractor and Its Dimension Estimates for the Generalized Dissipative KdV Equation on R
Attractor for the Dissipative Hamihonian Amplitude Equation Governing Modulated
Wave Instabilities-
Long Time Behavior of Strongly Damped Nonlinear Wave Equations
Space—time Means and Solutions to a Class of Nonlinear Parabolic Equations
Orbital Stability of Solitary Waves of the Long Wave—short Wave Resonance Equations
Well—posedness of Cauchy Problem for Coupled System of Lon9—short Wave Equations
Global Flow Generated by Coupled System of Schr6dinger—BBM Equations
Remarks on the Global Attractors of Semigroups Having a Lyapunov Functional
Approximate Inertial Manifolds of Non—Newtonian Viscous Incompressible Fluids
1999年
Long Time Behavior of Nonlinear Strain Waves in Elastic Waveguides
Smooth Solution for One—dimensional Inhomogeneous Heisenberg Chain Equations
Smooth Solution()f the Generalized System of Ferromagnetic Chain
Well—posedneSS of the Cauchy Problem for the Coupled System of the Schr6dinger—KdV Equations
The Cauchy Problem for Davey—Stewartson Systems
Solitarv Waves for Tw0—dimensional Schr'odinger-Kadomtsev—Petviashvili Equations
Global Existence of Smooth Solution to Nonlinear Thermoviscoelastic System with Clamped Boundary Conditions in Solid—like Materials
Asymptotic Behavior of the Solution to the System for a Viscous Reactive Gas
Long—time Uniform Stability of Solution to Magnetohydrodynamics Equation-
Measure—valued Solution to the Strongly Degenerate Compressible Heisenberg Chain Equations
Orbital Stability of Solitary Waves of Coupled KdV Equations
2000年
三维Wigner—Poisson方程组的Cauchy问题
The Attractors for Landau—Lifshitz—Maxwell Equations
Global Attractor of Nonlinear Strain Waves in Elastic Waveguides
Initial一boundarv Value Problem for the Unsaturated Landau—Lifshitz System
Exponential Attractors for the Generalized Ginzbur9—Landau Equation
GIobal Existence of Solutions to the Derivative 2D Ginzbur9—Landau Equation
Approximate Inertial Manifolds for Davey—Stewartson Equations
On the Weak Solution to the Equations of Antiferromagnets
Existence and Blow—up of Solutions to Degenerate Davey—Stewartson Equations
Initial一boundary Value Problem for the Landau—Lifshitz System with Applied Field-
Algebraic L2 Decay for the Solution to a Class System of Non—Newtonian Fluid in R
Artractors for the Ginzbur9—Landau—BBM Equations in an Unbounded Domain
2001年
具调和振子的非线性Schr6dinger方程
Long Time Behavior of Solutions of Davey—Stewartson Equations
Neumann Rroblem for the Landau—Lifshitz—Maxwell System in Two Dimensions
Some Exact Nontrivial Global Solutions with Values in Unit Sphere for Tw0—dimensional Landau—Lifshitz Equations
……
后记
