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Green function相关的网络例句

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与 Green function 相关的网络例句 [注:此内容来源于网络,仅供参考]

The most suitable approach up to now for studying excited state properties of extended systems is the Green function method.

目前,最适合于各种系统激发态性质研究的方法是格林函数法。

A Green function expression and an equivalent generalized Fourier expansion with corresponding Sturm-Liouville eigenfunctions and eigenvalues are given.

给出了用格林函数表示的普遍解和相应的Sturm-Liouville本征函数及本征值。

In chapter 2 the Hamiltonian and the equation ofmotion of Green function are given.

于第二章给出了系统的哈密顿和求解自旋波的格林函数运动方程。

In this thesis,we have studied the properties of polaron of a low-dimension system using Green function method.

本论文主要利用格林函数理论研究低维系统中的极化子性质。

As integral and coordinates Green function unrelated to be made more widely used.

由于积分与坐标系无关使得格林函数得到了更广泛的应用。

Vector partial differential operator ; Dyadic Green function ; Heteromophic waveguide ; Cutoff frequency

矢量偏微分算子;并矢格林函数;异形波导;截止频率

The contributions to the induced current and voltage by various electromagnetic field components, such as the vertical electrical field, the horizontal electrical field and the horizontal magnetic field, are compared in this paper in terms of integral of Green function and superposition theorem.

结果显示,Agrawal和Taylor模型得到的电压、电流响应是一致的,可以考虑在有界波电磁脉冲模拟器中进行短线缆的效应实验;由于相同的场分量在不同的模型中对电压、电流响应的贡献并不相同,因此在阐述某一场分量对线缆响应贡献大小时,应该首先说明所采用的传输线模型。

From the Maxwell equation in EMT sensing subsystem, two kinds of 3D electromagnetic integral solutions are obtained under material field distribution and with Dyadic Green function as integral kernel.

从EMT传感子系统的Maxwell方程出发,得到了两类物场分布情况下的以并矢格林函数为积分核的三维电磁积分解。

The numerical results demonstrate that the MEI coefficients obtained using the technique,which takes dipole layer excitation as the "Metron" and the Green function in free space as the integral Kernel,are of higher precision over other techniques.

数值结果表明,利用电偶极子层激励作为测试子和自由空间格林函数作为积分核确定MEI系数的方法,比之其它方法具有更高的精度和明显的优点。

Next, the boundary value problem is changed into an integral equation by applying a Green function. Then, by establishing a normalized boundary equation, the irregularity of the kernel of integral equation is overcome.

弹性扭转问题可看成是Poisson方程的边值问题,R 函数理论保证了对于任何复杂的区域,总可以找到一个规范化方程,从而可以将弹性扭转问题化为一个无奇异性的第二类Fredholm积分方程。

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这两个团体间的分歧难以掩饰。

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