A SELF-CHECKING PREDICTOR-CORRECTOR ALGORITHM FOR EFFICIENT EVALUATION OF REFLECTOR ANTENNA RADIATION INTEGRALS

被引:15
作者
MOREIRA, FJS
PRATA, A
机构
[1] University of Southern California, Los Angeles
关键词
D O I
10.1109/8.277219
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
An efficient algorithm for numerically evaluating diffraction integrals is presented. The algorithm employs a predictor corrector scheme combined with Ludwig's integration procedure. The predictor-corrector eliminates the amplitude and phase ambiguities present in the real+imaginary algebra used in machine calculations and provides accuracy self-checking capabilities. The end result is a reliable and efficient integration method that does not require independent integrand phase information, can handle arbitrarily shaped integration domains, and is capable of monitoring its own accuracy as the integration proceeds. The performance of the algorithm is investigated by computing, using the Physical Optics technique, the electromagnetic field scattered by representative reflector antenna geometries. These tests demonstrate that the proposed algorithm is particularly efficient in the analysis of multi-reflector systems.
引用
收藏
页码:246 / 254
页数:9
相关论文
共 11 条
[1]   A NUMERICAL QUADRATURE TECHNIQUE FOR PHYSICAL OPTICS SCATTERING ANALYSIS [J].
CRABTREE, GD .
IEEE TRANSACTIONS ON MAGNETICS, 1991, 27 (05) :4291-4294
[2]   ON THE LUDWIG INTEGRATION ALGORITHM FOR TRIANGULAR SUBREGIONS [J].
DOSSANTOS, MLX ;
RABELO, NR .
PROCEEDINGS OF THE IEEE, 1986, 74 (10) :1455-1456
[3]   DEFINITION OF CROSS POLARIZATION [J].
LUDWIG, AC .
IEEE TRANSACTIONS ON ANTENNAS AND PROPAGATION, 1973, AP21 (01) :116-119
[5]  
MOREIRA FJS, 1993, 1993 IEEE APS INT S, P250
[6]   CONVERGENCE OF PHYSICAL OPTICS INTEGRALS BY LUDWIG TECHNIQUE [J].
PARKINSON, JR ;
MEHLER, MJ .
ELECTRONICS LETTERS, 1986, 22 (22) :1161-1162
[7]   THE LUDWIG INTEGRATION ALGORITHM FOR TRIANGULAR SUBREGIONS [J].
POGORZELSKI, RJ .
PROCEEDINGS OF THE IEEE, 1985, 73 (04) :837-838
[8]  
Rusch W. V. T., 1970, ANAL REFLECTOR ANTEN
[9]   DERIVATION AND APPLICATION OF THE EQUIVALENT PARABOLOID FOR CLASSICAL OFFSET CASSEGRAIN AND GREGORIAN ANTENNAS [J].
RUSCH, WVT ;
PRATA, A ;
RAHMATSAMII, Y ;
SHORE, RA .
IEEE TRANSACTIONS ON ANTENNAS AND PROPAGATION, 1990, 38 (08) :1141-1149
[10]  
RUSCH WVT, 1975, NUMERICAL ASYMPTOTIC, P242