• Based on plane wave decomposition, We propose a wave-equation depth migration method for pre-stack seismic data.

    提出了一套基于平面波分解的波动方程叠前地震数据深度偏移方法。

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  • So you're basically having a wave equation for a particle, and for our purposes we're talking about a very particular particle. What we're interested in is the electron.

    所以你们主要有,一个粒子的波动方程,我们的目的是考虑一个特殊的粒子,我们感兴趣的是电子。

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  • This is what we now call the equation of continuity, one of the relationships necessary for the derivation of the wave equation.

    这就是我们现在所说的连续性方程,推导波动方程的必要条件之一。

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  • Using step surface data for wave equation simulation of seismic data can produce serious interference at corner points of steps and further affect the results of numeric simulation.

    利用阶梯状地表数据对地震记录进行波动方程模拟时,在阶梯的角点处会产生严重的干扰,进而影响数值模拟结果。

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  • From the wave equation description the wave motion of substantial particles in microcosmic system, it scan ana lysis that wave function has two forms: real function and complex function.

    由描述微观体系实物微粒运动的波动方程解得的波函数有实函数和复函数两种形式。

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  • Wave equation method is one of the fundamental techniques for seismic modeling and imaging.

    波动方程方法是地震模拟和成像的基本方法之一。

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  • Wave equation migration after common receiving point slant stacks (WEMCRPSS) is essentially a prestack migration method.

    共接收点倾斜叠加波动方程偏移,本质上是一种叠前偏移方法。

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  • In this paper, the symmetries and Lie algebra of a coupled nonlinear wave equation were discussed. One-parameter transformation groups of this equation were obtained by using the symmetries.

    主要考虑非线性波方程组的一些简单对称及其构成的李代数,并利用所得对称给出该方程组的一些单参数变换群。

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  • Wave equation prestack depth migration technique is an effective method of seismic data imaginating in complicated surfaces.

    波动方程叠前深度偏移技术是复杂地表地震资料成像的有效方法。

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  • The acoustical wave equation is presented a serial spatial and time iterative equations and room acoustics field is simulated using finite difference time domain method.

    时域有限差分法将声波基本方程表示为一个时间和空间的迭代方程组,实现对室内声场中低频段的模拟计算。

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  • This paper Studies nonlinear wave equation with dissipation items, reaching an approximate solution in the method of parameter differentiation.

    对一类带耗散项非线性波动方程进行了研究,用“参数微分法”,得到其解析近似解。

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  • Alternatively, one may utilize the wave equation and appropriate boundary conditions to yield a specific solution.

    另外,我们也可以利用波动方程和适当的边界条件以得出一个特解。

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  • In numerical wave simulation of finite difference for acoustic wave equation, due to the limitation of computer model, there inevitably exists strong artificial boundary reflection.

    在声波波动方程有限差分波场数值模拟中,由于计算模型的限制,导致很强的人为边界反射的产生。

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  • Based on the wave equation in unsaturated soil, the dynamic response of a pile under transient torsional loading was theoretically investigated.

    基于己建立的非饱和土中的波动方程,研究了瞬间扭转荷载作用下桩的动力响应问题。

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  • The exponent decay of solution of wave equation with boundary memory is obtained by the energy method.

    本文利用能量扰动法得到具边界记忆项波动方程初边值问题解的指数衰减性。

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  • We consider the problem of constructing artificial boundary conditions for the wave equation.

    讨论了求解无限区域内波动方程的人工边界条件问题。

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  • As one of the soliton equations, long wave equation takes on profound significance of theory and reality.

    长水波方程作为一种孤子方程具有很强的理论和现实意义。

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  • In the numerical simulation of the wave equation, to develop an absorbing boundary condition in the finite domain is a very important problem.

    在地震波传播的数值模拟中,在有限区域建立吸收边界条件是一个很重要的问题。

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  • The purpose of migration is to inversely solve for the singularity (interrupted surface of interval velocity) of wave equation coefficient.

    偏移的目的是要反演波动方程系数的奇性(层速度的间断面)。

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  • This paper discusses the boundary value problem of the nonlinear wave equation with damping.

    本文讨论有阻尼的非线性波方程的边值问题。

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  • This paper presents a closed ideal solution to the nerve wave equation and also discusses its soliton solution.

    本文给出了神经波方程的闭理想解法并且讨论了它的孤立子解。

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  • We consider the initial value problems of forced quasilinear wave equation with nonlinear dissipation.

    研究具非线性耗散项的强迫拟线性波动方程的初值问题。

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  • The known numerical methods of the wave equation have some shortcoming when applied to practical problems.

    应用现有的波动方程求解方法解决工程实际问题尚存在一定的局限性。

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  • Gaussian beam method is essentially a seismic forward modeling method that combines wave equation and ray theory.

    高斯射线束方法是将波动方程和射线理论相结合的一种地震正演模型方法。

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  • Thus what is now called the wave equation in one spatial dimension appears for the first time.

    这样一来现在称为一维的波动方程就第一次出现了。

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  • Gaussian beam is the asymptotic solution of wave equation concentred at the central ray.

    高斯束是波动方程在特定射线附近的高频渐近解。

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  • Taking scalar wave equation and tunnel effect for example, the similarity of fiber optics to quantum mechanics was shown.

    以标量波动方程和隧道效应为例子,说明纤维光学中波动分析与量子力学方法的相似性。

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  • Seismic numerical simulation in different conditions was done by solving wave equation and changing the surface border conditions.

    通过改变模型表面边界条件,求解波动方程实现多情景地震数值模拟。

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  • It is a difficult point to teach the students solving the wave equation on finite interval by the reflection law of the wave.

    用波的反射原理求解有限区间上的波动方程是数学物理方程中的基本内容,也是教学中的难点内容。

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  • Using the multiplier method, we study the boundary feedback stabilization of the wave equation with variable coefficient.

    利用乘子法研究了带有变系数的波方程的反馈镇定问题。

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