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Keyword [energy method]
Result: 21 - 40 | Page: 2 of 7
21. Stability Of Rarefaction Waves For Hyperbolic-elliptic Coupled System
22. Decay Rates Of Strong Planar Rarefaction Waves To Scalar Conservation Laws With Degenerate Viscosity In Several Space Dimensions
23. Asymptotic Behavior Of The Solutions To The Initial-Boundary Problem Of The Generalized KdV-Burgers Equation
24. The Zero Diffusion Limit For Nonlinear Hyperbolic System With Damping And Diffusion
25. Asymptotic Stability Of Shock Wave Solutions Of A One-Dimensional Model System For Compressible Viscous Fluids
26. The Blow-up Dynamics Of Nonlinear Schr(?)dinger Equation With A Repulsive Harmonic Potential
27. Asymptotic Behaviors Of Solutions For The Initial-Boundary Value Problem Of Scalar Viscous Conservation Law With Non-convexity
28. Large Time Behaviors For Solutions Of The Initial-boundary Value Problem Of 2×2 Nonlinear Hyperbolic System Of Conservation Laws With Relaxation
29. Asymptotic Convergence Of Solutions Of Scalar Viscous Conservation Laws And Generalized BBM-Burgers Equation In A One-Dimensional Half Space
30. The Asymptotic Behaviors Of Solutions For The Relaxation Model With Boundary Effect
31. The Related Research Of Nonlinear Coupled Ginzburg-Landau Equations
32. Mathematical Analysis For Dynamic Response Of Electrostatic Switches
33. Review Of Researches On P-system With Damping
34. Global Existence And Blow-up Of The Solutions To Some Classes Of Hyperbolic Equations
35. Smoothing Algorithm For NURBS Based On Optimizing Parameterizing
36. Numerical Solving For The Non-linear Fractional Reaction-subdiffusion Equations
37. The Influences Of The Gradient Term To The Blow Up Of The Solution To Semilinear Evolutional Equations
38. Asymptotic Behaviors And Decay Rate Estimates Of Solutions For The Initial-Boundary Value Problems Of Scalar Viscous Conservation Laws
39. Exponential Stability Of Traveling Waves Of Two Kinds Of Reaction-diffusion Models
40. Global Well-posedness Of The Inital Boundary Value Problem With Non-zero Boundary Conditions To The One-dimensional Bipolar Euler-Poisson Equations
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