rarefaction wave - Globe Thesis

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1.	Asymptotic Stability Of Solution To Viscous Conservation Laws
2.	Decay Rates Of Plane Viscous Rarefaction Wave For Scalar Conservation Law With Degenerate Viscosity In Several Dimensions
3.	Global Existence Of Solutions For Quasilinear Hyperbolic Systems Of Balance Laws
4.	Numerical Generalized Characteristic Analysis Method In Gas Dynamics
5.	Large Behavior Of Solutions For The Generalized Korteweg-de Vries-Burgers Equation
6.	Asymptotic Behavior For Solutions Of The Initial-boundary Problems To A Relaxation Model And A Viscoelastic Model
7.	Asymptotic Behavior Of The Solutions For The Initial-Boundary Problem Of The Generalized BBM-Burgers Equation
8.	Asymptotic Stability Of Rarefaction Wave For Generalized Burgers Equation
9.	Singular Structure Of Global Solution For A Class Of Two-Dimensional Conservation Laws
10.	Property Of The Solution To The Full Compressible Navier-Stokes Equations In The Half Space
11.	Asymptotic Behaviors Of Solutions For The Generalized Benjamin-Bona-Mahony-Burgers Equations With Boudary Effect.
12.	New Structures Of Non-selfsimilar Solutions For Multi-dimensional Conservation Laws
13.	Discontinuous Finite Element Methods For Nonlinear Differential Equations
14.	Stability Of Rarefaction Waves For Hyperbolic-elliptic Coupled System
15.	Asymptotic Behavior Of The Solutions To The Initial-Boundary Problem Of The Generalized KdV-Burgers Equation
16.	Asymptotic Behaviors Of Solutions For The Initial-Boundary Value Problem Of Scalar Viscous Conservation Law With Non-convexity
17.	Large Time Behaviors For Solutions Of The Initial-boundary Value Problem Of 2×2 Nonlinear Hyperbolic System Of Conservation Laws With Relaxation
18.	Asymptotic Behaviors Of Solutions Of An Initial-boundary Value Problem For The Generalized BBM-Burgers Equation With Non-convexity
19.	The Interaction And Evolution Of Elementary Waves For Multi-Dimensional Conservation Laws
20.	Asymptotic Convergence Of Solutions Of Scalar Viscous Conservation Laws And Generalized BBM-Burgers Equation In A One-Dimensional Half Space
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