Analysis of the radiation force and torque exerted on a chiral sphere by a Gaussian beam

Optics Express

Volumn 21, Issue 7, 2013, Pages 8677-8688

  Shang, Qing Chao ^a   Wu, Zhen Sen ^a   Qu, Tan ^a   Jun Li, Zheng ^a   Bai, Lu ^a   Gong, Lei ^b  

^a XIDIAN UNIVERSITY   (China)

^b XI'AN TECHNOLOGICAL UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

CHIRALITY; GAUSSIAN BEAMS; POLARIZATION; SPHERES; TORQUE;

CHIRAL SPHERES; CIRCULARLY POLARIZED; GENERALIZED LORENZ-MIE THEORY; IMAGINARY PARTS; INCIDENT BEAMS; ISOTROPIC SPHERES; RADIATION FORCES; RADIATION TORQUE;

RADIATION;

MICROSPHERE;

ARTICLE; COMPUTER SIMULATION; MECHANICAL STRESS; NORMAL DISTRIBUTION; OPTICAL TWEEZERS; RADIATION SCATTERING; STATISTICAL MODEL; TORQUE;

COMPUTER SIMULATION; MICROSPHERES; MODELS, STATISTICAL; NORMAL DISTRIBUTION; OPTICAL TWEEZERS; SCATTERING, RADIATION; STRESS, MECHANICAL; TORQUE;

EID: 84875981671     PISSN: None     EISSN: 10944087     Source Type: Journal    
DOI: 10.1364/OE.21.008677     Document Type: Article

References (42)

1. A. Ashkin and J. Dziedzic, "Optical levitation by radiation pressure," Appl. Phys. Lett. 19(8), 283-285 (1971).
2. A. Ashkin, J. M. Dziedzic, J. E. Bjorkholm, and S. Chu, "Observation of a single-beam gradient force optical trap for dielectric particles," Opt. Lett. 11(5), 288-290 (1986).
3. A. Ashkin and J. M. Dziedzic, "Optical trapping and manipulation of viruses and bacteria," Science 235(4795), 1517-1520 (1987).
4. G. Roosen, "A theoretical and experimental study of the stable equilibrium positions of spheres levitated by two horizontal laser beams," Opt. Commun. 21(1), 189-194 (1977).
5. A. Ashkin, "Forces of a single-beam gradient laser trap on a dielectric sphere in the ray optics regime," Biophys. J. 61(2), 569-582 (1992).
6. T. C. B. Schut, G. Hesselink, B. G. de Grooth, and J. Greve, "Experimental and theoretical investigations on the validity of the geometrical optics model for calculating the stability of optical traps," Cytometry 12(6), 479-485 (1991).
7. R. Gussgard, T. Lindmo, and I. Brevik, "Calculation of the trapping force in a strongly focused laser beam," J. Opt. Soc. Am. B 9(10), 1922-1930 (1992).
8. W. H. Wright, G. J. Sonek, and M. W. Berns, "Radiation trapping forces on microspheres with optical tweezers," Appl. Phys. Lett. 63(6), 715-717 (1993).
9. R. C. Gauthier, "Theoretical investigation of the optical trapping force and torque on cylindrical micro-objects," J. Opt. Soc. Am. B 14(12), 3323-3333 (1997).
10. R. C. Gauthier and S. Wallace, "Optical levitation of spheres: analytical development and numerical computations of the force equations," J. Opt. Soc. Am. B 12(9), 1680-1686 (1995).
11. Y. Harada and T. Asakura, "Radiation forces on a dielectric sphere in the Rayleigh scattering regime," Opt. Commun. 124(5-6), 529-541 (1996).
12. G. Gouesbet, B. Maheu, and G. Gréhan, "Scattering of a Gaussian Beam by a Sphere Using a Bromwich Formulation: Case of an arbitrary location," Particle & Particle Systems Characterization 5(1), 1-8 (1988).
13. G. Gouesbet, B. Maheu, and G. Gréhan, "Light scattering from a sphere arbitrarily located in a Gaussian beam, using a Bromwich formulation," J. Opt. Soc. Am. A 5(9), 1427-1443 (1988).
14. K. F. Ren, G. Gréha, and 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," Opt. Commun. 108(4-6), 343-354 (1994).
15. K. F. Ren, G. Gréhan, and G. Gouesbet, "Prediction of reverse radiation pressure by generalized Lorenz-Mie theory," Appl. Opt. 35(15), 2702-2710 (1996).
16. J. A. Lock, "Calculation of the Radiation Trapping Force for Laser Tweezers by Use of Generalized Lorenz-Mie theory. II. On-Axis Trapping Force," Appl. Opt. 43(12), 2545-2554 (2004).
17. 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 Tightly Focused Laser Beam with Spherical Aberration," Appl. Opt. 43(12), 2532-2544 (2004).
18. J. S. Kim and S. S. Lee, "Radiation pressure on a dielectric sphere in a gaussian laser beam," Opt. Acta (Lond.) 29(6), 801-806 (1982).
19. J. S. Kim and S. S. Lee, "Scattering of laser beams and the optical potential well for a homogeneous sphere," J. Opt. Soc. Am. 73(3), 303-312 (1983).
20. J. P. Barton, D. R. Alexander, and S. A. Schaub, "Theoretical determination of net radiation force and torque for a spherical particle illuminated by a focused laser beam," J. Appl. Phys. 66(10), 4594-4602 (1989).
21. T. Nieminen, H. Rubinsztein-Dunlop, N. Heckenberg, and A. I. Bishop, "Numerical modelling of optical trapping," Comput. Phys. Commun. 142(1-3), 468-471 (2001).
22. T. A. Nieminen, V. L. Y. Loke, G. Knöner, and A. Branczyk, "Toolbox for calculation of optical forces and torques," Piers Online 3(3), 338-342 (2007).
23. R. Gauthier, "Computation of the optical trapping force using an FDTD based technique," Opt. Express 13(10), 3707-3718 (2005).
24. A. G. Hoekstra, M. Frijlink, L. B. F. M. Waters, and P. M. A. Sloot, "Radiation forces in the discrete-dipole approximation," J. Opt. Soc. Am. A 18(8), 1944-1953 (2001).
25. Z. J. Li, Z. S. Wu, and Q. C. Shang, "Calculation of radiation forces exerted on a uniaxial anisotropic sphere by an off-axis incident Gaussian beam," Opt. Express 19(17), 16044-16057 (2011).
26. Z. J. Li, Z. S. Wu, Q. C. Shang, L. Bai, and C. H. Cao, "Calculation of radiation force and torque exerted on a uniaxial anisotropic sphere by an incident Gaussian beam with arbitrary propagation and polarization directions," Opt. Express 20(15), 16421-16435 (2012).
27. L. A. Ambrosio and H. E. Hernández-Figueroa, "Radiation pressure cross sections and optical forces over negative refractive index spherical particles by ordinary Bessel beams," Appl. Opt. 50(22), 4489-4498 (2011).
28. L. A. Ambrosio and H. E. Hernández-Figueroa, "Fundamentals of negative refractive index optical trapping: forces and radiation pressures exerted by focused Gaussian beams using the generalized Lorenz-Mie theory," Biomed. Opt. Express 1(5), 1284-1301 (2010).
29. D. Guzatov and V. V. Klimov, "Chiral particles in a circularly polarised light field: new effects and applications," Quantum Electron. 41(6), 526-533 (2011).
30. F. Bohren, "Light scattering by an optically active sphere," Chem. Phys. Lett. 29(3), 458-462 (1974).
31. Z.-S. Wu, Q.-C. Shang, and Z.-J. Li, "Calculation of electromagnetic scattering by a large chiral sphere," Appl. Opt. 51(27), 6661-6668 (2012).
32. D. Sarkar and N. J. Halas, "General vector basis function solution of Maxwell's equations," Phys. Rev. E Stat. Phys. Plasmas Fluids Relat. Interdiscip. Topics 56(1), 1102-1112 (1997).
33. A. L. Aden and M. Kerker, "Scattering of electromagnetic wave from concentric sphere," J. Appl. Phys. 22(10), 1242-1246 (1951).
34. C. F. Bohren and D. R. Huffman, Absorption and scattering of light by small particles (Wiley, 1998).
35. Z. S. Wu and Y. P. Wang, "Electromagnetic scattering for multilayered sphere: Recursive algorithms," Radio Sci. 26(6), 1393-1401 (1991).
36. A. Doicu and 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," Appl. Opt. 36(13), 2971-2978 (1997).
37. L. W. Davis, "Theory of electromagnetic beams," Phys. Rev. A 19(3), 1177-1179 (1979).
38. G. Gouesbet, J. A. Lock, and G. Gréhan, "Generalized Lorenz-Mie theories and description of electromagnetic arbitrary shaped beams: Localized approximations and localized beam models, a review," J. Quant. Spectrosc. Radiat. Transf. 112(1), 1-27 (2011).
39. G. Gouesbet and J. A. Lock, "Rigorous justification of the localized approximation to the beam-shape coefficients in generalized Lorenz-Mie theory. II. Off-axis beams," J. Opt. Soc. Am. A 11(9), 2516-2525 (1994).
40. G. Gouesbet, G. Grehan, and B. Maheu, "Computations of the gn coefficients in the generalized Lorenz-Mie theory using three different methods," Appl. Opt. 27(23), 4874-4883 (1988).
41. K. F. Ren, G. Gouesbet, and G. Gréhan, "Integral Localized Approximation in Generalized Lorenz-Mie Theory," Appl. Opt. 37(19), 4218-4225 (1998).
42. J. A. Lock and G. Gouesbet, "Rigorous justification of the localized approximation to the beam-shape coefficients in generalized Lorenz-Mie theory. I. On-axis beams," J. Opt. Soc. Am. A 11(9), 2503-2515 (1994).