摘要
对一个半导体电磁测量中的对偶积分方程组运用Schlom ilch 定理及适当积分变换,使其降维和退耦.首次设计振荡集中抑制法导出该积分核的快收敛表式,从而成功地实现Gauss 权重法对积分方程的快速精密求解,并获得了校正曲线的精密计算.
A dual integral equation system was decoupled and its dimensions were reduced by means of integral transformations and Schlmilch theorem in this paper. A formula for the integral kernel was found by “depressing oscillations in a narrow interval”. Based on this formula, the high accurate solution of the integral equation was obtained by Gaussian integration method. And the correction function and curves were obtained with high accuracy. It is emphasized that Gaussian integration will be very powerful in solving integral equation if one can get a suitable formula for calculating its non elementary integral kernal.
出处
《应用科学学报》
CAS
CSCD
1999年第3期321-326,共6页
Journal of Applied Sciences
基金
国家自然科学基金
原国家教委博士点专项科研基金
关键词
对偶积分方程组
半导体
电磁测量
高斯权重法
dualintegralequationsystem,Gaussintegration,measurementofresistivity