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暂无浏览历史高维守恒律与可压缩流体
出 版 社:
世界图书出版公司北京公司
- 出版时间:2006-5-1
- ISBN:7506273160
- 开本:24开
- 销售状态:在销
定价:¥33.00
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内容简介
这是一部研究高维守恒律与可压缩流体方面的重要著作,书中介绍了高维守恒律的特性,深入探讨了可压缩流体理论,其中所涉及的许多问题是当今相关领域研究的热门课题。
目录介绍
ACKNOWLEDGMENTS
CHAPTER 1. INTRODUCTION
1.1. Some Physical Examples of Systems of Conservation Laws
1.2. The Importance Of DiSSipative Mechanisms
1.3. The Common Structure of the Physical Systems Of Conservation Laws and Friedrichs’Theory Of SymmetriC Systems
1.4.Linear and Nonlinear Wave Propagation and the Theory Of Nonlinear Simple Waves
1.5. WeaklY Nonlinemr AsymptotiCS—Nonlinear GeometriC OptiCS
1.6. A Rigorous Justification Of Weakly Nonlinear AsymptOtiCS in a Special Case
1.7. Some Additional Applications Of Weakly Nonlinear Asymptotics in the Modeling of Complex Systems
Bibliography for Chapter 1
CHAPTER 2. SMOOTH SOLUTIONS AND THE EQUATIONS OF INCOMPRESSIBLE FLUID FLOW
2.1.The Local ExiStence Of Smooth Solutions for Systems 0f Conservation Laws
2.2. A COntinuatiOn Principle for Smooth Solutions
2.3. Uniformly Local Sob01ev Spaces
2.4. CompreSSible and IncompreSSible Fluid F10W
2.S. Equations for Low Mach Number Combustion
BibliOgraphy for Chapter 2
CEAPTER 3.THE FORMATION OF SHOCK WAVES IN SMOOTH SOLUTIONS
3.1. Shock Formation for Scalar Laws in Several Space Variables
3.2. Shock Formation in Plane Wave Solutions Of General mom Systems
3.3.Detailed Results on Shock Formation for 2×2 Systems
3.4. Breakdown for a QuaSi—Linear Wave Equation in 3一D
3.5. Some Open Problems Involying Shock Formation in Smooth S01utions
BibliOgraphy for Chapter 3
CHAPTER 4.THE EXISTENCE AND STABILITY OF SHOCK FRONTS IN SEVERAL SPACE VARIABLES
4.1. Nonlinear Discontinuous Progressing Waves in Several Variables—Shock Front Initial Data
4.2. Some Theorems Guaranteeing the Existence of Shock FrontS
CHAPTER 4.(cont.)
4.3. Lineari zation of Shock Fronts
4.4. An Introduction to Hyperbolic Mixed Problems
4.5. Quantitative Estimates for Linearized Shoc…k FrontS
4.6. Some open Problems in Multi—D Shock Wave Theory
Bibliography for Chapter 4
INDEX
CHAPTER 1. INTRODUCTION
1.1. Some Physical Examples of Systems of Conservation Laws
1.2. The Importance Of DiSSipative Mechanisms
1.3. The Common Structure of the Physical Systems Of Conservation Laws and Friedrichs’Theory Of SymmetriC Systems
1.4.Linear and Nonlinear Wave Propagation and the Theory Of Nonlinear Simple Waves
1.5. WeaklY Nonlinemr AsymptotiCS—Nonlinear GeometriC OptiCS
1.6. A Rigorous Justification Of Weakly Nonlinear AsymptOtiCS in a Special Case
1.7. Some Additional Applications Of Weakly Nonlinear Asymptotics in the Modeling of Complex Systems
Bibliography for Chapter 1
CHAPTER 2. SMOOTH SOLUTIONS AND THE EQUATIONS OF INCOMPRESSIBLE FLUID FLOW
2.1.The Local ExiStence Of Smooth Solutions for Systems 0f Conservation Laws
2.2. A COntinuatiOn Principle for Smooth Solutions
2.3. Uniformly Local Sob01ev Spaces
2.4. CompreSSible and IncompreSSible Fluid F10W
2.S. Equations for Low Mach Number Combustion
BibliOgraphy for Chapter 2
CEAPTER 3.THE FORMATION OF SHOCK WAVES IN SMOOTH SOLUTIONS
3.1. Shock Formation for Scalar Laws in Several Space Variables
3.2. Shock Formation in Plane Wave Solutions Of General mom Systems
3.3.Detailed Results on Shock Formation for 2×2 Systems
3.4. Breakdown for a QuaSi—Linear Wave Equation in 3一D
3.5. Some Open Problems Involying Shock Formation in Smooth S01utions
BibliOgraphy for Chapter 3
CHAPTER 4.THE EXISTENCE AND STABILITY OF SHOCK FRONTS IN SEVERAL SPACE VARIABLES
4.1. Nonlinear Discontinuous Progressing Waves in Several Variables—Shock Front Initial Data
4.2. Some Theorems Guaranteeing the Existence of Shock FrontS
CHAPTER 4.(cont.)
4.3. Lineari zation of Shock Fronts
4.4. An Introduction to Hyperbolic Mixed Problems
4.5. Quantitative Estimates for Linearized Shoc…k FrontS
4.6. Some open Problems in Multi—D Shock Wave Theory
Bibliography for Chapter 4
INDEX
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