摘要
引入Pade插值技术 ,对FDTD法计算的稀疏的RCS响应进行逼近 ,然后用获得的Pade有理逼近式计算宽角度RCS响应 .文中采用了最小二乘法 ,进行全局约束 ,以充分利用已有信息 ,达到最佳逼近的效果 .计算结果表明 ,Pade有理逼近式能很好地逼近FDTD法精确计算的曲线 。
The Pade interpolation technique is employed to obtain wide-angle results with satisfactory accuracy. By using RCS results at some angles calculated by FDTD method, the rational function of RCS pattern can be achieved. Then the wide-angle RCS pattern can be calculated by use of the rational function. The least square method is adopted to make use of the RCS results from FDTD method. The wide-angle RCS results computed by use of the Pade interpolation technique are compared with the conventional FDTD results. A good agreement is obtained while with new method the calculation speed is much faster.
出处
《东南大学学报(自然科学版)》
EI
CAS
CSCD
北大核心
2002年第1期42-45,共4页
Journal of Southeast University:Natural Science Edition