采用数值通量的方式进行场量交互是时域非连续伽略金(Discontinuous Galerkin Time Domain,DGTD)算法区别于时域有限元(Finite Element Time Domain,FETD)方法的主要方面.从二维TM情形弱解方程出发,讨论了当前三角形单元和相邻单元进行...采用数值通量的方式进行场量交互是时域非连续伽略金(Discontinuous Galerkin Time Domain,DGTD)算法区别于时域有限元(Finite Element Time Domain,FETD)方法的主要方面.从二维TM情形弱解方程出发,讨论了当前三角形单元和相邻单元进行场量交互时数值通量物理意义和不同形式.结合数值通量和弱解方程得到了DGTD算法的迭代计算式.给出了线元辐射和双线元干涉的数值算例,算例结果表明了文中方法的正确性.展开更多
A technique using finite element and boundary integral method (FE-BI) and reciprocity theorem is presented to analyze the radiation characteristics of cavity backed antenna mounted on a conducting cone. The electric f...A technique using finite element and boundary integral method (FE-BI) and reciprocity theorem is presented to analyze the radiation characteristics of cavity backed antenna mounted on a conducting cone. The electric fields inside the cavity and on the aperture are obtained using finite element and boundary integral method. The far-field characteristic of the antenna is computed using reciprocity theorem. The paper begins with a general description of the method. An application of this method is given and the numerical result is compared with the experimental result.展开更多
文摘采用数值通量的方式进行场量交互是时域非连续伽略金(Discontinuous Galerkin Time Domain,DGTD)算法区别于时域有限元(Finite Element Time Domain,FETD)方法的主要方面.从二维TM情形弱解方程出发,讨论了当前三角形单元和相邻单元进行场量交互时数值通量物理意义和不同形式.结合数值通量和弱解方程得到了DGTD算法的迭代计算式.给出了线元辐射和双线元干涉的数值算例,算例结果表明了文中方法的正确性.
文摘A technique using finite element and boundary integral method (FE-BI) and reciprocity theorem is presented to analyze the radiation characteristics of cavity backed antenna mounted on a conducting cone. The electric fields inside the cavity and on the aperture are obtained using finite element and boundary integral method. The far-field characteristic of the antenna is computed using reciprocity theorem. The paper begins with a general description of the method. An application of this method is given and the numerical result is compared with the experimental result.
