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耗散波方程
相关语句
  dissipative wave equations
     ON BLOW-UP OF SOLUTION FOR SOME NONLINEAR DISSIPATIVE WAVE EQUATIONS
     非线性耗散波方程初边值问题解的破碎
短句来源
     (E_0, E)Asymptotically Smooth Maps And Dissipative Wave Equations
     (E_0,E)型渐近光滑映射和耗散波方程
短句来源
  “耗散波方程”译为未确定词的双语例句
     In this paper, we will introduce the concept of (E0,E) asytmptotilly smooth map in infinite dimehonal space, and study its basic properties and conditions under which it becomes an asymptotically smooth map in E. We prove the existence theorem of (E0,E) attractor and theorems about conditions under which an (E0,E) attractor becomes an attractor in E.
     本文在无穷维空间引入(E_0,E)型渐近光滑映射的概念,研究了其基本性质和变为E中渐近光滑映射的条件,我们证明了(E_0,E)型吸引子存在性定理和(E_0,E)型吸引子转化为E中吸引子的条件定理,所有结果都应用于一类耗散波方程渐近性态的研究。
短句来源
     In this paper we shall show the nonexistence of solution of initial boundary ralule problem for forms as n_(it)-Δu+g(u_t)=f(u) nonlinear dissipative equations, wherein by the Fouriers method.
     本文研究一个形式为u_(ii)-Δu+g(u_i)=f(u)的耗散波方程的初边值问题解的破碎性。 论证中采用Fourier方法建立所要的微分不等式。
短句来源
     In this paper a proper structure is established for the initial boundary value problem of the Burgers eqution with time coefficeient by means of the Riemann functional method. An integral and differential equation which is equal to the value of Burgers equation is given by utilizing Green formula and the fixed solution conditiom. Then according to the Banach fixed point principle and uniformly convergent interative solution of this fixed solution problem is acquired from the integral and differential equation sequence.
     Burgers万程u’+αuux+γuxx=0是可积的、典型的非线性耗散波方程.本文就具时间系数的Burgers方程的初边值向题,用Riemann函数方法设计一恰当结构,利用Green公式及定解条件获得一与之相等价的积分微分方程,并依Banach不动点原理,由该积分微分方程序列而得本定解问题一致收敛的迭代解.
短句来源
  相似匹配句对
     dissipation of wave energy;
     孤的能量发生耗散;
短句来源
     Attractors of Oisslpative Soliton Equation
     耗散孤立方程的吸引子
短句来源
     DISSIPATION OF WAVE ENERGY ON NON-UNIFORM CURRENT
     非均匀流动中的耗散
短句来源
     Approximate Inertial Manifold of Dissipative Soliton Equation
     耗散孤立方程的近似惯性流形
短句来源
     The Inertial Fractal Set of the Dissipative Soliton Equations
     耗散孤立方程的惯性分形集
短句来源
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  dissipative wave equation
Non-resonance for a strongly dissipative wave equation in higher dimensions
      
We show that the BTC model equations in the frequency domain can be transformed, at sufficiently low frequencies, into a dissipative wave equation (telegraph equation) and a propagating wave equation in the time domain.
      
The mathematical formulation of the latter case turns out to be a free boundary problem in which a parabolic equation and a dissipative wave equation are coupled together.
      
  dissipative wave equations
We prove upper estimates for the ε-entropy and fractal dimension of the global attractors of nonlinear dissipative wave equations.
      
A Note on the Singular Limit of the Exact Controllability of Dissipative Wave Equations
      
Qualitative behavior of dissipative wave equations on bounded domains
      
On the decay of solutions of some nonlinear dissipative wave equations in higher dimensions
      
Global existence for quasi-linear dissipative wave equations with large data and small parameter
      
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In this paper we shall show the nonexistence of solution of initial boundary ralule problem for forms as n_(it)-Δu+g(u_t)=f(u) nonlinear dissipative equations, wherein by the Fouriers method.

本文研究一个形式为u_(ii)-Δu+g(u_i)=f(u)的耗散波方程的初边值问题解的破碎性。论证中采用Fourier方法建立所要的微分不等式。

The Burgers equation is an integrable and typical nolinear dissipative wave equation. In this paper a proper structure is established for the initial boundary value problem of the Burgers eqution with time coefficeient by means of the Riemann functional method. An integral and differential equation which is equal to the value of Burgers equation is given by utilizing Green formula and the fixed solution conditiom. Then according to the Banach fixed point principle and uniformly convergent interative solution...

The Burgers equation is an integrable and typical nolinear dissipative wave equation. In this paper a proper structure is established for the initial boundary value problem of the Burgers eqution with time coefficeient by means of the Riemann functional method. An integral and differential equation which is equal to the value of Burgers equation is given by utilizing Green formula and the fixed solution conditiom. Then according to the Banach fixed point principle and uniformly convergent interative solution of this fixed solution problem is acquired from the integral and differential equation sequence.

Burgers万程u’+αuux+γuxx=0是可积的、典型的非线性耗散波方程.本文就具时间系数的Burgers方程的初边值向题,用Riemann函数方法设计一恰当结构,利用Green公式及定解条件获得一与之相等价的积分微分方程,并依Banach不动点原理,由该积分微分方程序列而得本定解问题一致收敛的迭代解.

In this paper, we will introduce the concept of (E0,E) asytmptotilly smooth map in infinite dimehonal space, and study its basic properties and conditions under which it becomes an asymptotically smooth map in E. We prove the existence theorem of (E0,E) attractor and theorems about conditions under which an (E0,E) attractor becomes an attractor in E. All results are appliable to the study of the asymptotic properties of a class of dissipative wave equations.

本文在无穷维空间引入(E_0,E)型渐近光滑映射的概念,研究了其基本性质和变为E中渐近光滑映射的条件,我们证明了(E_0,E)型吸引子存在性定理和(E_0,E)型吸引子转化为E中吸引子的条件定理,所有结果都应用于一类耗散波方程渐近性态的研究。映射,吸引子,耗散波

 
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