[1] Y. I. Salamin. Fields of a radially polarized Gaussian laser beam beyond the paraxial approximation［J］. Opt. Lett., 2006, 31(17): 2619～2621
[2] H. Luo, S. Y. Liu, Z. F. Lin et al.. Method for accurate description of a radially polarized Gaussian laser beam beyond the paraxial approximation［J］. Opt. Lett., 2007, 32(12): 1692～1694
[3] R. Borghi, A. Ciattoni, M. Santarsiero. Exact axial electromagnetic field for vectorial Gaussian and flattened Gaussian boundary distributions［J］. J. Opt. Soc. Am. A, 2002, 19(6): 1207～1211
[4] S. Nemoto. Nonparaxial Gaussian beams [J]. Appl. Opt., 1990, 29(13): 1940～1946
[5] A. Ciattoni, B. Crosignani, P. D. Porto. Vectorial analytical description of propagation of a highly nonparaxial beam [J]. Opt. Commun., 2002, 202(1-3): 17～20
[6] B. Lü, K. Duan. Nonparaxial propagation of vectorial Gaussian beams diffracted at a circular aperture [J]. Opt. Lett., 2003, 28(24): 2440～2442
[7] K. Duan, B. Lü. Polarization properties of vectorial nonparaxial Gaussian beams in the far field [J]. Opt. Lett., 2005, 30(3): 308～310
[8] G. Zhou. The analytical vectorial structure of a nonparaxial Gaussian beam close to the source [J]. Opt. Express, 2008, 16(6): 3504～3514
[9] M. Lax, W. H. Louisell, W. B. McKnight. From Maxwell to paraxial wave optics［J］. Phys. Rev. A, 1975, 11(4): 1365～1370
[10] L. W. Davis. Theory of electromagnetic beams［J］. Phys. Rev. A, 1979, 19(3): 1177～1179
[11] J. P. Barton, D. R. Alexander. Fifth-order corrected electromagnetic field components for a fundamental Gaussian beam［J］. J. Appl. Phys., 1989, 66(7): 2800～2802
[12] Y. I. Salamin. Fields of a Gaussian beam beyond the paraxial approximation［J］. Appl. Phys. B, 2007, 86(2): 319～326
[13] J. X. Li, W. P. Zang, J. G. Tian. Simulation of Gaussian laser beams and electron dynamics by Weniger transformation method［J］. Opt. Express, 2009, 17(7): 4959～4969
[14] J. X. Li, W. P. Zang, Y. D. Li et al.. Acceleration of electrons by a tightly focused intense laser beam［J］. Opt. Express, 2009, 17(14): 11850～11859
[15] Y. I. Salamin. Fields of a focused linearly polarized Gaussian beam: truncated series versus the complex-source-point spherical-wave representation［J］. Opt. Lett., 2009, 34(5): 683～685
[16] E. J. Weniger. Nonlinear sequence transformations for the acceleration of convergence and the summation of divergent series［J］. Comput. Phys. Rep., 1989, 10: 189～371
[17] R. Borghi, M. Santarsiero. Summing Lax series for nonparaxial beam propagation［J］. Opt. Lett., 2003, 28(10): 774～776
[18] M. Couture, Pierre-A. Belanger. From Gaussian beam to complex-source-point spherical wave［J］. Phys. Rev. A, 1981, 24(1): 355～359
[19] A. Doicu, T. Wriedt. Plane wave spectrum of electromagnetic beams［J］. Optics. Commun., 1997, 136(1-2): 114～124
[20] P. Varga, P. Trk. The Gaussian wave solution of Maxwell′s equations and the validity of scalar wav approximation［J］. Opt. Commun., 1998, 152(1-3): 108～118
