1. Hong, S., "Asymptotic theory of electromagnetic and acoustic diffraction by smooth convex surfaces of variable curvature," J. Math. Physics, Vol. 8, No. 6, 1223, 1967.
doi:10.1063/1.1705339 Google Scholar
2. Andronov, I. V. and D. Bouche, "Asymptotic of creeping waves on a strongly prolate body," Ann. Telecommunications, Vol. 49, No. 3-4, 205-210, 1994. Google Scholar
3. Andronov, I. V., "High-frequency asymptotics for diffraction by a strongly elongated body," Antennas and Wireless Propagation Letters, Vol. 8, 872, 2009.
doi:10.1109/LAWP.2009.2026498 Google Scholar
4. Andronov, I. V., "High frequency asymptotics of electromagnetic field on a strongly elongated spheroid," PIERS Online , Vol. 5, No. 6, 536-540, 2009. Google Scholar
5. Andronov, I. V., D. P. Bouche, and M. Durufle, "High-frequency diffraction of plane electromagnetic wave by an elongated spheroid," IEEE Transactions on Antennas and Propag., Vol. 60, No. 11, 5286-5295, 2012.
doi:10.1109/TAP.2012.2207683 Google Scholar
6. Fock, V. A., "The distribution of currents induced by a plane wave on the surface of a conductor," Journ. of Phys. of the U.S.S.R., Vol. 10, No. 2, 130, 1946. Google Scholar
7. Bowman, J. J., T. B. A. Senior, and P. L. E. Uslenghi, Electromagnetic and Acoustic Scattering by Simple Shapes, North-Holland, 1969.
8. Kleshchev, A. A., "Scattering of sound by perfect spheroids in the limiting case of high frequencies," Akust. Zhurn., Vol. 19, No. 5, 699-704, 1973 (in Russian). Google Scholar
9. Sammelman, G. S., D. H. Trivett, and R. H. Hackman, "High-frequency scattering from rigid prolate spheroids," J. Acoust. Soc. Am., Vol. 83, 46-54, 1988.
doi:10.1121/1.396183 Google Scholar
10. Voshchinnikov, N. V. and V. G. Farafonov, "Light scattering by an elongated particle: Spheroid versus infinite cylinder," Meas. Sci. Technol., Vol. 13, 249-255, 2002.
doi:10.1088/0957-0233/13/3/303 Google Scholar
11. Kotsis, A. D. and J. A. Roumeliotis, "Electromagnetic scattering by a metallic spheroid using shape perturbation method," Progress In Electromagnetics Research, Vol. 67, 113-134, 2007.
doi:10.2528/PIER06080202 Google Scholar
12. Komarov, I. V., L. I. Ponomarev, and S. Y. Slavyanov, Spheroidal and Coulomb Spheroidal Functions, Science, Moscow, 1976 (in Russian).
13. Abramowitz, M. and I. Stegun, Handbook of Mathematical Functions, National Bureau of Standards, 1964.
14. Andronov, I. V., "Diffraction of a plane wave incident at a small angle to the axis of a strongly elongated spheroid," Acoustical Physics, Vol. 58, No. 5, 521-529, 2012.
doi:10.1134/S1063771012030025 Google Scholar
15. Thompson, I. J. and A. R. Barnett, "COULCC: A continued-fraction algorithm for Coulomb functions of complex order with complex arguments," Computer Physics Communications, Vol. 36, 363-372, 1985.
doi:10.1016/0010-4655(85)90025-6 Google Scholar
16. Sun, X., H. W. Wang, and H. Zhang, "Scattering of Gaussian beam by a spheroidal particle," Progress In Electromagnetics Research, Vol. 128, 539-555, 2012. Google Scholar
17. Fock, V. A., "Theory of diffraction by a paraboloid of revolution," Diffraction of Electromagnetic Waves by Some Bodies of Revolution, 5-56, Soviet Radio, Moscow, 1957. Google Scholar
18. Andronov, I. V. and D. Bouche, "Forward and backward waves in high-frequency diffraction by an elongated spheroid," Progress In Electromagnetics Research B, Vol. 29, 209-231, 2011.
doi:10.2528/PIERB11021805 Google Scholar