2-D DOA Estimation in a Cuboid Array Based on Metaheuristic Algorithms and Maximum Likelihood
- 1 Universidade Federal de Goiás (UFG), Goiánia, Brazil
- 2 Universidade Federal de Goiás (UFG), Goiánia, Brazil
- 3 Universidade Federal de Goiás (UFG), Goiánia, Brazil
- 4 Universidade Federal de Goiás (UFG), Goiánia, Brazil
- 5 Universidade Federal de Goiás (UFG), Goiánia, Brazil
Abstract
This paper proposes to apply the genetic algorithm and the firefly algorithm to enhance the estimation of the direction of arrival (DOA) angle of electromagnetic signals of a smart antenna array. This estimation is essential for beamforming, where the antenna array radiating pattern is steered to provide faster and reliable data transmission with increased coverage. This work proposes using metaheuristics to improve a maximum likelihood DOA estimator for an antenna array arranged in a uniform cuboidal geometry. The DOA estimation performance of the proposed algorithm was compared to that of MUSIC on different two dimensions scenarios. The metaheuristic algorithms present better performance than the well-known MUSIC algorithm.
- Liberti, J.C. and Rappaport, T.S. (1999) Smart Antennas for Wireless Communications: IS-95 and Third Generation CDMA Applications. Prentice Hall PTR, Upper Saddle River.
- Godara, L.C. (1997) Applications of Antenna Arrays to Mobile Communications. I. Performance Improvement, Feasibility, and System Considerations. Proceedings of the IEEE, 85, 1031-1060. https://doi.org/10.1109/5.611108
- Alves, C.A. (2004) Análise teórica e experimental de método de estimação de doa e de estimação de frequência com alta resolução. https://bdtd.ibict.br/vufind/Record/CAMP_b8fb0a04e27651419b11e344d3f741a6
- Lopes, A., Bonatti, I.S., Peres, P.L. and Alves, C.A. (2003) Improving the Modex Algorithm for Direction Estimation. Signal Processing, 83, 2047-2051. https://doi.org/10.1016/S0165-1684(03)00146-4
- Kiani, S. and Pezeshk, A.M. (2015) A Comparative Study of Several Array Geometries for 2D DOA Estimation. Procedia Computer Science, 58, 18-25. https://doi.org/10.1016/j.procs.2015.08.004
- Schmidt, R. (1986) Multiple Emitter Location and Signal Parameter Estimation. IEEE Transactions on Antennas and Propagation, 34, 276-280. https://doi.org/10.1109/TAP.1986.1143830
- Pillai, S.U. (2012) Array Signal Processing. Springer Science & Business Media, Berlin.
- Kay, S.M. (1993) Fundamentals of Statistical Signal Processing, Volume I: Estimation Theory.
- Holland, J.H. (1992) Adaptation in Natural and Artificial Systems: An Introductory Analysis with Applications to Biology, Control, and Artificial Intelligence. The MIT Press, New York. http://gen.lib.rus.ec/book/index.php?md5=8D766EBD68AD9070E382315C8FFEE47B
- Yang, X.-S. (2008) Nature-Inspired Metaheuristic Algorithms. Luniver Press, Frome.
- Chen, H., Li, H., Yang, M., Xiang, C. and Suzuki, M. (2019) General Improvements of Heuristic Algorithms for Low Complexity Doa Estimation. International Journal of Antennas and Propagation, 2019, Article ID: 3858794.
- Van Trees, H. (2004) Optimum Array Processing: Part IV of Detection, Estimation, and Modulation Theory, ser. Detection, Estimation, and Modulation Theory. Wiley, New York.
- Bresler, Y. and Macovski, A. (1986) Exact Maximum Likelihood Parameter Estimation of Superimposed Exponential Signals in Noise. IEEE Transactions on Acoustics, Speech, and Signal Processing, 34, 1081-1089. https://doi.org/10.1109/TASSP.1986.1164949