首页> 外国专利> Antenna performance electromagnetic field simulation algorithm uses a matrix preconditioner Z determined in an implicit way and coefficients of a vector U expressed in base of usual Raviart-Thomas space

Antenna performance electromagnetic field simulation algorithm uses a matrix preconditioner Z determined in an implicit way and coefficients of a vector U expressed in base of usual Raviart-Thomas space

机译:天线性能电磁场仿真算法使用以隐式方式确定的矩阵预处理器Z和以通常的Raviart-Thomas空间为基础表示的向量U的系数

摘要

The preconditioner Z is defined by Z = ((t)J)MJ; where J is a matrix translation of an operator J , and (t)J is the transposed matrix of J. An Independent claim is included for - defining the matrix J. Electromagnetic field simulation algorithm for determining the electromagnetic wave diffracted by a body in mono-frequency mode from a mesh of the body and from the electromagnetic excitation. The algorithm includes: (a) determination of a matrix M, called the interaction matrix, whose coefficients are determined from a mesh of the body; determination of a preconditioner Z for the matrix M. This preconditioner being the matrix translation of the operator (J asterisk )MJ, where M is the operator associated with M, J the vectorial product operator with the normal of the bodies surface, and J asterisk is the adjoint operator of J; determination of currents which circulate at the bodies surface, by an iterative algorithm of the conjugated gradient type using the preconditioner Z. The iterative algorithm permits resolution of an equation, called the electric field integral equation, written in a matrix form MU = L, where U is a vector that is to be determined, whose coefficients represent the surface currents and L is a known vector, whose coefficients represent the electromagnetic excitation; determine the wave diffracted by the body, from the surface currents
机译:前置条件Z由Z =((t)J)MJ定义;其中J是运算符J的矩阵平移,而(t)J是J的转置矩阵。包括独立权利要求-定义矩阵J。电磁场仿真算法,用于确定物体在单声道中衍射的电磁波。物体的网格和电磁激励产生的低频模式。该算法包括:(a)确定矩阵M,称为相互作用矩阵,其系数是从身体的网格确定的;确定矩阵M的预处理子Z。该预处理子是算子(J asterisk)MJ的矩阵平移,其中M是与M关联的算子,J是具有体表面法线的矢量乘积算子,J asterisk是J的伴随运算符;通过使用前置条件Z的共轭梯度类型的迭代算法,确定在体表面循环的电流。该迭代算法允许求解以矩阵形式MU = L编写的称为电场积分方程的方程,其中U是待确定的矢量,其系数表示表面电流,L是已知矢量,其系数表示电磁激励;从表面电流确定人体衍射的波

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