Cone-angle parametrization of the array manifold in DF systems

Journal of the Franklin Institute

Volumn 335, Issue 2, 1998, Pages 375-394

  Karimi, H R ^a   Manikas, A ^a  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

MATHEMATICAL OPERATORS; MATRIX ALGEBRA;

PARAMETRIZATION;

VECTORS;

EID: 0032017793     PISSN: 00160032     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0016-0032(97)00123-3     Document Type: Article

References (9)

1. I. Dacos and A. Manikas, "The use of differential geometry in estimating the manifold parameters of a one-dimensional array of sensors", J. Franklin Inst., Vol. 332B, No. 3, pp. 307-332, 1995.
2. N. Dowlut and A. Manikas, "Array design for superresolution direction-finding algorithms", "International Symposium on Digital Signal Processing ISDSP-96", pp. 38-43, London, June 1996.
3. G. A. Manikas, H. R. Karimi and I. Dacos, "Study of the detection and resolution capabilities of one-dimensional array of sensors by using differential geometry", IEE Proc. Radar, Sonar & Navig., Vol. 141, No. 2, pp. 83-92, April 1994.
4. C. Proukakis and A. Manikas, "Study of ambiguities of linear arrays", IEEE Proc. of ICASSP, Vol. IV, pp. 549-552, 1994.
5. A. Manikas and C. Proukakis, "Modeling, identification and estimation of ambiguities in DF systems", Imperial College EEED Internal Research Report AM-96-2, 1996.
6. H. R. Karimi and A. Manikas, "The manifold of planar arrays and its effects on the accuracy of direction-finding systems", IEE Proc. on Radar, Sonar & Navig., Vol. 143, No. 6, pp. 349-357, 1996.
7. A. Manikas, A. Alexiou and H. R. Karimi, "Comparison of the ultimate direction-finding capabilities of a number of planar array geometries", Imperial College EEED Research Report AM-96-1, 1996.
8. I. Dacos and A. Manikas, "Investigating the manifold parameters of a nonlinear array of omnidirectional sensors Part I: Arrays with arbitrary 3-dimensional geometry", Imperial College EEED Internal Research Report AM-91-4, Part I, 28 pp., September 1991.
9. M. M. Lipschutz, "Differential Geometry", McGraw-Hill, 1969.