1) complex potential
复势
1.
The complex potential approach is used to reduce the problem to Hilbert problem.
应用复势的方法，该问题被化为Ｈｉｌｂｅｒｔ问题，从而分别给出了材料内及裂纹内封闭形式的场解。
2.
In thin paper, ths traditional problems of Complex potential, complex Velocity, elevating force and force moment in the flow around rocket tail profile have been studied by usingthe theory of boundory value problem of analytic functions.
用解析函数边值问题，解决火箭尾翼剖面绕流的复势，复速度，升为及力矩等问题。
3.
The problem was reduced to a Hilbert problem, and then closed_form expressions were obtained, respectively, for the complex potentials in piezoelectric media, the electric field inside the inclusion and the tip fields near the inclusion.
应用Stroh理论 ,研究了两压电介质之间的刚性介电线夹杂问题· 首先该问题被化为Hilbert问题 ,然后分别给出了压电介质内的复势函数解、夹杂内的电场解和夹杂尖端场的解析表达式· 结果表明 ,在夹杂尖端附近 ,所有的场变量均呈现奇异性和振荡性 ,且其强度取决于介质的材料常数和无限场远处的应变· 此外 ,结果还表明 ,当从夹杂内部趋近夹杂尖端时 ,夹杂内的电场也呈现奇异性和振荡
2) complex potential
复势函数
1.
With the use of the dislocation method of complex potential function, this paper studies the interaction between the interface macrocrack and the interface or beneath-interface microcracks by the construction and numerical solution of singular integral equations.
采用复势函数的位错解方法，通过对奇异积分方程的建立和数值求解，研究了界面主裂纹同界面及基体微裂纹之间的干涉。
2.
Based on the complex potential theory and the theory of chink flow in fluids,in this article,a solution is presented to calculate the pressure distribution in air-cushion field of arbitrary array and multiple supply holes in retangular pad platform.
本文应用流体的复势函数理论及缝隙流动理论，建立了对矩形支承板上均匀分布的、任意布孔方式的、多供气孔都有意义的气垫场主参数的计算方法和公式；编制了计算气垫场任意一点的压力、气垫承载能力、供气压力和流量的计算程序，并用实验加以验证。
3) complex potential theory
复势理论
1.
Based on the series expansion technology in complex potential theory established by Muskhelishvili the complex stress functions can be estabished.
根据Muskhelishvili复势理论的级数展开技术,构造了合适的各区复应力函数;然后,利用边界上位移、力的连续性条件和远场的性态,通过等式两边同次幂指数的系数比较,将问题转化为线性方程组的求解;结合叠加原理,获得混凝土在此情况下环向应力的解析解答。
2.
The fundamental solutions for a crack under concentrated pseudo-traction are given by using the Muskhelishvili′s complex potential theory and by the solution of Riemann-Hilbert problem.
采用 Muskhelishvili复势理论和 Riemann-Hilbert 问题的解法,给出了裂纹表面受伪集中力作用时的基本解。
4) complex potential method
复势方法
1.
Based on the complex potential method about the plane theory of the elasticity of an anisotropic body,stress distributions in the plate with multiple cracks are obtained by using the conformal mapping and the Faber series expansion.
采用各向异性体平面弹性理论中的复势方法,应用保角映射技术和F aber级数展开,导出在任意载荷作用下多裂纹板应力场的级数解,引入当量屈服应力修正裂尖塑性区,并利用Sw ift韧带屈服准则建立含共线分布多裂纹结构的剩余强度分析模型,计算结果与试验结果吻合较好。
2.
Based on the mathematical programming procedure of the contact problem with friction and using the complex potential method in the anisotropic plane theory of elasticity, an efficient approach is presented to deal with the frictional contact of a finite anisotropic plate containing multiple elliptical holes and cracks subjected to arbitrary loads.
基于摩擦接触问题的数学规划解法,采用各向异性体平面弹性理论中的复势方法,建立了含多椭圆孔及裂纹群有限大各向异性板,在任意载荷作用下裂纹闭合或局部闭合问题的有效分析方法。
3.
Based on the complex potential method in the plane theory of elastic mechanics,the stress and displacement distributions in the infinite plate containing multiple elliptical holes and cracks subjected to arbitrary loads are obtained with the help of the conformal mappings and the Faber series expansion.
基于弹性力学中平面问题的复势方法,应用保角映射技术,以Faber级数为工具,导出含任意多椭圆孔及裂纹群无限大板在任意载荷作用下其应力场和位移场的级数解,并在此基础上计算了任意多裂纹板的应力强度因子和M积分,数值结果表明,该方法具有计算精度高、收敛速度快、方便快捷等解析法特有的优点。
5) complex potential solution
复势解
1.
Based on the continuous conditions of stress and displacement on the boundary surface,complex potential solutions for an uniform infinite plate with an elliptical inclusion under pulling stress are obtained in this paper.
运用Muskhelishvili复势理论,采用级数法推导了单向拉伸状态下含有椭圆夹杂的均匀无限大平板的基本解;根据界面上应力和位移的连续条件,得到了单向拉伸状态下含有椭圆夹杂的无限大平板的复势解。
6) complex power's circling flow
复势绕流
补充资料：村村势势
1.犹言土头土脑。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条