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Moreover, the quasi-analytical expressions of the relative concentrations at the mobile region and the immobile region are deduced respectively by using Bessel equation, Bessel function and the method of Laplace transform under the initial concentration zero and the first or second boundary condition of a semi-infinite one-dimensional space.

并分别在初始浓度为零,半无限一维空间内第一类边界条件和第二类边界条件下,利用Bessel方程、Bessel函数和Laplace变换法推导出了可动区和不动区溶质相对浓度的准解析表达式。

The dynamic response of a foundation and a block on semi-infinite plane subjected to an uniformly distributed load are particularly studied by using the dynamic coupling model.

利用动力耦合模型研究了在均布荷载作用下,半无限平面上基础和块体的动力响应问题。

First,we impose Dirichlet boundary conditions in stead of the semi-infinite domain in one space dimension.

首先,我们用有限区间来代替一维空间中的半无限区域。

The quasi-analytical expressions of the relative concentrations at the mobile region and the immobile region are deduced respectively by using hypergeometric equation, hypergeometric function and the method of Laplace transform under the initial concentration zero and the first or second boundary condition of a semi-infinite one-dimensional space.

并分别在初始浓度为零,半无限一维空间内第一类边界条件和第二类边界条件下,利用超几何方程、超几何函数和Laplace变换法推导出了可动区和不动区溶质相对浓度的准解析表达式。

And the expression of its subdifferential is developed in the case that the effective domain of the optimal value function is a non-empty convex set.

最后利用方向导数和次微分导出了广义半无限极大极小规划的一个一阶最优性条件及其等价形式。

In this thesis, transient problem of three dimensional dynamic interaotion is investigated for thick cylindrical shell in semi-infinite media under shock load. An analytical solution--boundary element coupling method is presented.

本文研究半无限介质中圆柱厚壳受冲击荷载作用,与介质三维动力相互作用的瞬态响应问题,提出一种解析解——边界元耦合方法。

Tough, grainless, translucent, and featuring an endlessly variable range of markings, its potential for magically combining the natural world and human hand is infinite.

坚硬, 没有纹理的,半透明,献上无限可变的范围标记,它具有奇妙的结合,自然世界和人类,另一方面是无限的。

Surface polaritons in semi-infinite uniaxially anisotropic left-handed material.

黄艳艳。单轴各向异性半无限左手化材料中的表面极化激元。

An analytic method is developed for the problem of scattering of steady SH-wave and dynamic analysis of a shallow-embedded circular lining structure in the field of linearly elastic dynamic mechanics in this paper.

本文在线弹性力学范畴内,建立了求解半无限空间中界面附近圆形衬砌结构对SH波散射与动应力集中问题的解析方法。

An analytic method is developed for the problem of scattering of steady SH-wave and dynamic analysis of a shallow-embedded circular lining structure in the field of linearly elastic dynamic mechanics in this paper.

中文摘要:本文在线弹性力学范畴内,建立了求解半无限空间中界面附近圆形衬砌结构对SH波散射与动应力集中问题的解析方法。

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这两个团体间的分歧难以掩饰。

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