虚边界元,virtual boundary element
1)virtual boundary element虚边界元
1.Solving the composite structures of different mediums with virtual boundary element method;虚边界元法解不同介质的组合结构
2.The virtual boundary element method for the potential problems;求解位势问题的虚边界元
3.Based on the fundamental solution of plane piezoelectric problems and the basic thought of the virtual boundary element method for elasticity, this paper presents a virtual boundary element-equivalent collocation method for plane piezoelectric materials.利用压电材料平面问题的基本解和弹性力学虚边界元方法的基本思想,提出了压电材料平面问题的虚边界元-等额配点解法。
英文短句/例句

1.The Virtual Boundary Element Method for Exterior Problems of the 3-D Helmholtz Equation三维Helmholtz方程外边值问题的虚边界元
2.Multistory Frame Structure Analysis with Multi-domain Virtual Boundary Element Method and Theoretic Study of the Fast Multipole Virtual Boundary Element on Single-domain;多层框架结构多域组合虚边界元法求解和快速多极单域虚边界元法理论探讨
3.Symplectic Duality System and Virtual Boundary Element Method for the Magnetoelectroelastic Solids;电磁弹性固体辛对偶体系及虚边界元数值方法
4.The Virtual Boundary Element Method for 3-D Transient Heat Conduction Equation三维非稳态热传导方程的虚边界元解法
5.Virtual Boundary Element Method for Solving Elastic Problems of Orthotropic Bodies with Different Materials正交各向异性不同材料组合体的虚边界元解法
6.The Multi-Domain Spline Fictitious Boundary Element Method and Its Application in Analysis of High Rise Building Structures分域样条虚边界元法及其在高层建筑结构分析中的应用
7.Multi-domain Composite Virtual Boundary Element Method for Solving the Thermo-Elastic Problem and the Elastic Problem of Orthotropic Bodies;解热弹性问题和正交各向异性弹性问题的多域组合虚边界元
8.Boundary-Pattern Mathematical Programming Nonlinear Multipole Boundary Element Method;边界型数学规划非线性多极边界元法
9.Natural Boundary Element Method for Exterior Helmholtz Problem with Prolate Spheroid Boundary;椭球边界Helmholtz外问题的自然边界元法
10.The Virtual Boundary Collocation Method for 3D Laplace Equation三维Laplace方程的虚边界配点求解法
11.Virtual Boundary Collocation Method for Laplace Robin ProblemLaplace方程Robin问题的虚边界配点求解法
12.ANALYSIS OF DISCONTINUOUS BEM FEM COUPLING PROCEDURE非连续边界元-有限元耦合方法分析
13.Coupling of elastoplastic finite elements to elastic boundary clemens, (3).(2) 弹塑性有限元与弹性边界元的耦合;
14.Coupling Method Between Natural Boundary Element and Finite Element and Its Application自然边界元与有限元的耦合及其应用
15.DIFFERENCE METHOD FOR SOLVING THE TANGENTIAL STRESS AT THE BOUNDARY BY BEM边界元法分析中的边界切向应力差分算法
16.The Point-matching Method and the Boundary Element Methods in Calculating Electric Field and Comparison Between Two Methods电场计算的边界配点法和边界元法及其比较
17.Determination of Boundary Variables and Objective Measurement of the Accuracy in BEM边界元法中边界变量的确定与误差直观度量
18.THE NEW FORMULA OF BEM FOR CALCULATING THE DISPLACEMENTS AND THE STRESSES IN BOUNDARY LAYER物体边界层域内位移及应力的边界元法新公式
相关短句/例句

virtual boundary element method虚边界元
1.Analysis of shell structural acoustic radiation using finite element method-virtual boundary element method;用有限元-虚边界元法分析壳体结构的辐射声场
2.Multistory Frame Structure Analysis with Multi-domain Virtual Boundary Element Method and Theoretic Study of the Fast Multipole Virtual Boundary Element on Single-domain;多层框架结构多域组合虚边界元法求解和快速多极单域虚边界元法理论探讨
3.Based on the virtual boundary element method (VBEM) for potential theory and time-dependent fundamental solution of heat conduction equations, an implementation of VBEM--equivalent collation method for transient heat conduction problem in 3-D is proposed.本文根据位势问题虚边界元法的基本思想,结合热传导方程与时间有关的基本解,提出了针对单层热势的三维非稳态热传导方程虚边界元-配点法的一个具体实施方案。
3)virtual boundary element method虚边界元法
1.Based on the virtual boundary element method,a new approach to free vibration analysis of plate is presented.依据虚边界元法思想 ,提出了一种求解薄板自由振动问题的新算法 。
2.virtual boundary element method.采用边界元—虚边界元耦合解法对弹塑性问题进行了分析 ,并指出了处于弹塑性状态区域应使用边界元法 ,其它部分采用虚边界元法 ,进而提出了求解这一类问题的方
3.It shows that the virtual boundary element method is rigorous.以位势问题为分析对象,从格林公式出发严格导出了虚边界元法的基本积分方程。
4)virtual boundary element虚边界元法
1.A virtual boundary element-equivalent collocation method(VBEM) for 3D magnetoelectroelastic solids is proposed based on the fundamental solutions of magnetoelectroelastic solids and the virtual boundary element method for elasticity.依据弹性力学虚边界元法的基本思想和电磁弹性固体的基本解,提出了电磁弹性固体三维问题的虚边界元-等额配点法。
2.Based on the fundamental equations of the plane magnetoelectroelastic solids and the basic idea of virtual boundary element method for elasticity, a virtual boundary element—least square collocation method (VBEM) for plane magnetoelectroelastic solids is presented.从电磁弹性固体平面问题的基本方程出发,依据弹性力学虚边界元法的基本思想,利用电磁弹性固体平面问题的基本解,提出了电磁弹性固体平面问题的虚边界元——最小二乘配点法。
5)virtual boundary element method(VBEM)虚边界元法
1.The main theory of generalized minimal residual algorithm(GMRES) and fast multipole method(FMM) are applied into the numerical solution of equations about virtual boundary element method(VBEM) to form the idea about the fast multipole expansion of multi-domain VBEM,which is applied to solve the composite structures of different materials.将快速多极算法和广义极小残值法(GMRES)的基本思想运用于虚边界元法的方程求解中,并构造了多域组合问题虚边界元法的快速多极展开的实施思路,且将此方法用于不同材料组合结构问题的求解。
2.In this paper,the generalized minimal residual(GMRES) algorithm and the fast multipole method(FMM) are jointly used to evaluate the numeric solutions of equations related to virtual boundary element method(VBEM).将快速多极展开算法和广义极小残值法应用于虚边界元法的方程求解中。
3.The method-fast multipole virtual boundary element method(VBEM) is formed by introducing the generalized minimal residual algorithm(GMRES) and fast multipole method(FMM) to the VBEM.针对快速多极虚边界元法是将快速多极展开算法和广义极小残值法(GMRES)引入虚边界元法中的形成特点,采用了"源点"多极展开和"场点"局部展开的组合处理方案,形成快速多极虚边界方法,从而使得原问题方程组求解的计算耗时量和储存量均降至与所求问题的计算自由度数成线性比例。
6)Fictitious stress boundary element method边界元虚应力法
延伸阅读

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