波动方程
- 网络wave equation;wave function;schrodinger
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一维非线性弹性杆波动方程的研究
Study on One Dimension Wave Equation of a Nonlinear Elastic Rod
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三维Born近似波动方程炮域叠前深度偏移
Wave equation pre-stack depth migration with 3D Born approximation in shot gathers
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四阶强阻尼非线性波动方程的整体W~(k,p)解
Global W ~ ( k , p ) Solutions of Strong Damped Nonlinear Wave Equations of Four Order
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两类强阻尼非线性波动方程解的blowup
Blow-up of Solutions for Two Classes of Strongly Damped Nonlinear Wave Equations
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运用Potentialwell方法研究了一类四阶非线性波动方程初边值问题整体解的不存在性。
The global nonexistence of a fourth order wave equation is studied using Potential Well method . Potential depth of this problem is defined first .
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利用Fourier变换求解二维波动方程Cauchy问题
Solution to Cauchy Problem in Tow-dimension Wave Equation by Using Fourier Transformation
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n&DRadon变换与波动方程偏移
N-D Radon Transform and Wave Equation Migration
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根据一维波动方程的拟合迭代法原理,给出了求解波阻抗σ(x)的算法。
The principle of fitting iteration method for one-dimensional wave equation was discussed , and an algorithm for calculating wave impedance value was presented .
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盐丘模型VSP数据的波动方程偏移
Wave equation migration of VSP data in a salt-dome model
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一类半线性波动方程Cauchy问题弱解的唯一性
Uniqueness of Weak Solution to Cauchy Problem of A Class of Semilinear Hyperbolic Equations
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一类变系数线性波动方程初值问题的求解广义Cauchy判别法
The Solving Process of a Sort of Cauchy Problem of Variable Coefficient Linear Wave Equation
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对偶Kirchhoff型波动方程的一致衰减解
On Uniform Decay of Solutions for the Coupled Wave Equations of Kirchhoff Type
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传统的求解一维波动方程混合问题的方法是分离变量法,进而求出该问题的Fourier级数解。
The traditional method to solve the mixed problem of one-dimensional wave equation is the decoupling variable method , then one gets a Fourier series solution .
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第一部分:考虑了带有非线性项u~αu的高阶波动方程的Cauchy问题。
Part ⅰ: We consider the Cauchy problem of nonlinear wave equations for higher order with nonlinear term | u | ~ α u.
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本文证明了二维波动方程柯西问题在L2空间广义解的唯一性及关于初始条件的稳定性。
In this paper , we prove the uniqueness and stability of generalized solution of Cauchy problem of wave differential equation .
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采用有理谱逼近的方法对线性波动方程Cauchy问题进行研究。
This paper adopts the method of spectral approximation to study the problem of Cauchy of linear evolution equation .
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用Jacobi椭圆函数展开法求解非线性波动方程(组)
Applications of Expansion Method about the Jacobi Elliptic Function to Several Nonlinear Wave Equation ( s );
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λ&阶导数与波动方程的Cauchy问题(0<λ<1)
Derivative of λ & th order and Cauchy 's Problem for Wave Equation ( 0 < λ < 1 )
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考虑来自机械振动中称为Maxwell模型的一维拟线性波动方程的一类非局部初边值问题。
Considers a non-local initial-boundary value problem for the one-dimensional quasi-linear wave equation originated from the mechanism so called Maxwell model .
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本文给出组成关系的E、B表示,导出运动介质中的波动方程及场量E、H纵分量满足的方程。
The E , B representation of constitutive relations are given , the wave equation in moving medium and the equations which the longitudinal components of field quantities E , H satisfied are derived .
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首先,从波动方程出发讨论了散射P、SV波的相移和反射场中P波的质点运动;
Firstly , the phase shifts of scattered p , SV waves and the motion of the particles in the reflected field of p waves are discussed on the basis of wave equations .
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本文用波动方程反时偏移法实现了变速介质中VSP资料的波动方程偏移归位。
An algorithm for wave equation reverse time migration of VSP data in variable velocity medium is presented in this paper .
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关于非线性波动方程的Cauchy问题,在近几十年来有着非常活跃的研究,涌现出不少成果。
As for the Cauchy problems , there has been an active research in the past decades , flowering out scores of achievements .
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二维弹性波动方程F-K分离
F-K decomposition of 2-D elastic wave equation
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首先,利用Hankel积分变换方法,直接对频域内的Biot波动方程进行求解,得出Biot波动方程的通解;
The general solutions of the Biot dynamic equations in frequency domain are established through the use of Hankel integral transforms technique .
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波动方程Maslov射线解的有限差分计算
An finite-difference calculation of Maslov asymptotic ray solution for wave equation
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修改后的Stokes粘弹性波动方程所描述的介质相当于开尔芬体,可以利用它研究地震波在大地中的传播过程。
The medium described with modified Stokes viscoelastic wave equation is a Kelvin solid , which can be used to study the propagating of seismic wave in earth media .
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三维波动方程P-R分裂偏移
3D P-R splitting migration
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以圆杆波导为研究对象,考虑了由应力应变关系导致的物理非线性、横向惯性、横向剪切效应共同作用下的非线性波的传播,利用Hamilton变分原理导出了非线性纵向波动方程。
A new nonlinear wave equation in nonlinear circular-rod waveguide taking account of the nonlinear constitutive relationship and transverse inertia and shear effects is derived by means of Hamilton principle .
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所建立的三相介质波动方程可以退化到经典的Biot波动理论方程的简化形式,这验证了该方程的合理性。
The established three-phase wave equations can be reduced to the simplified form of Biot wave theory equations , which verifies the rationality of our equations .