[1] [1] A. Ashkin. Acceleration and trapping of particles by radiation pressure [J]. Phys. Rev. Lett., 1970, 24:156～159

[2] [2] A. Ashkin, J. M. Dziedzic, J. E. Bjorkholm et al.. Observation of a single-beam gradient force optical trap for dielectric particles [J]. Opt. Lett., 1986, 11:288～289

[3] [3] G. Roosen, S. Slansky. Influence of the beam divergence on the exerted force on a sphere by a laser beam and required conditions for a stable optical levitation [J]. Opt. Commun., 1979, 29:341～346

[4] [4] J. P. Barton, D. R. Alexander, S. A. Schaub. Theoretical determination of net radiation force and torque for a spherical particle illuminated by a focused laser beam [J]. J. Appl. Phys., 1989, 66:4594～4602

[5] [5] K. F. Ren, G. Grehan, G. Gouesbet. Radiation pressure forces exerted on a particle arbitrarily located in a Gaussian beam by using the generalized Lorenz-Mie theory, and associated resonance effects [J]. Opt.Commun., 1994, 108:343～354

[6] [6] K. F. Ren, G. Grehan, G. Gouesbet, Prediction of reverse radiation pressure by generalized Lorenz-Mie theory [J]. Appl. Opt., 1996, 35:2702～2710

[7] [7] Y. Harada, T. Asakura. Radiation forces on a dielectric sphere in Rayleigh scattering regime [J]. Opt.Commun., 1996, 124:529～541

[8] [8] J. A. Lock. Calculation of the radiation trapping force for laser tweezers by use of generalized Lorenz–Mie theory. I. Localized model description of an on-axis tighty focused laser beam with spherical aberration [J]. Appl. Opt. 2004, 43:2532～2544

[9] [9] J. A. Lock, Calculation of the radiation trapping force for laser tweezers by use of generalized Lorenz–Mie theory. II. On-axis trapping force [J]. Appl. Opt., 2004, 43:2545～2554

[10] [10] S. Chu, J. E. Bjorkholm, A. Ashkin et al.. Experimental observation of optically trapped atoms [J]. Phys. Rev. Lett., 57:314～317

[11] [11] A. Ashkin, J. M. Dziedzic. Optical trapping and manipulation of viruses and bacteria [J]. Science., 1987, 235:1517～1520

[12] [12] T. N. Buican, M. J. Smith, H. A. Crissman et al.. Automated single-cell manipulation and sorting by light trapping [J]. Appl. Opt., 1987, 26:5311～5316

[13] [13] Han Yiping, Du Yungang, Zhang Huayong. Radiation trapping forces acting on a two-layered spherical particle in a Gaussian beam[J]. Acta Phys. Sin., 2006, 55(9):4557～4562

[14] [14] R. C. Gauthier, Optical trapping a tool to assist optical machining [J]. Opt. Laser Technol., 1997, 29:389～399

[15] [15] S. B. Kim, J. H. Kim, S. S. Kim. Theoretical development of in situ optical particle separator: cross-type optical chromatography [J]. Appl. Opt., 2006, 45:6919～6924

[16] [16] G. Gouesbet, B. Maheu, G. Grehan. Light scattering from a sphere arbitrarily located in a Gaussian beam, using a Bromwich formulation [J]. J. Opt. Soc. Am. A, 1988, 5:1427～1443

[17] [17] H. Polaert, G. Grehan, G. Gouesbet. Forces and torques exerted on a multilayered spherical particle by a focused Gaussian beam [J]. Opt. Commun., 1998, 155:169～179

[18] [18] L. W. Davis. Theory of electromagnetic beams [J]. Phys. Rev. A, 1979, 19:1177～1179

[19] [19] A. Doicu, T. Wriedt. Computation of the beam-shape coefficients in the generalized Lorenz-Mie theory by using the translational addition theorem for spherical vector wave functions [J]. Appl. Opt., 1997, 36:2971～2978

[20] [20] R. X. Li, X. E. Han, L. J. Shi et al.. Debye series for Gaussian beam scattering by a multilayered sphere [J]. Appl. Opt., 2007, 46:4804～4812

[21] [21] D. Ngo, G. Videen, P. Chylek. A FORTRAN code for the scattering of EM waves by a sphere with a nonconcentric spherical inclusion [J]. Comput. Phys. Commun., 1996, 99:94～112

[22] [22] R. Drezek, A. Dunn, R. Richards-Kortum, Light scattering from cells: finite-difference time-domain simulations and goniometric measurements [J]. Appl. Opt., 1999, 38:3651～3661

[23] [23] K. C. Neuman, S. M. Block. Optical trapping [J]. Rev. Sci. Instrum., 2004, 75:2787～2809