1.Department of Electrical and Computer Engineering, National University of Singapore, 4 Engineering Drive 3, Singapore 117583, Singapore
2.NUS Graduate School for Integrative Sciences and Engineering, National University of Singapore, 28 Medical Drive, Singapore 117456, Singapore
3.Physics Department, Harbin Institute of Technology, Harbin 150001, China
4.Mechanobiology Institute, National University of Singapore, 5A Engineering Drive 1, Singapore 117411, Singapore
5.CREOL, The College of Optics and Photonics, University of Central Florida, 4000 Central Florida Boulevard, Orlando, FL 32816, USA
6.Department of Electrical and Computer Engineering, University of Texas at Austin, 2501 Speedway, Austin, TX 78712, USA
7.Department of Mechanical Engineering, National University of Singapore, 9 Engineering Drive 1, Singapore 117576, Singapore
CW Qiu, Department of Electrical and Computer Engineering, National University of Singapore, E4-05-17, 4 Engineering Drive 3, Singapore 117583 Email: chengwei.qiu@nus.edu.sg
纸质出版日期:2015-06,
网络出版日期:2015-01-29,
收稿日期:2014-07-27,
修回日期:2015-01-24,
录用日期:2015-01-28
Scan QR Code
Photon momentum transfer in inhomogeneous dielectric mixtures and induced tractor beams[J]. LSA, 2015,4(2).
Qiu, C. W. et al. Photon momentum transfer in inhomogeneous dielectric mixtures and induced tractor beams. Light: Science & Applications, 4, e278 (2015).
Photon momentum transfer in inhomogeneous dielectric mixtures and induced tractor beams[J]. LSA, 2015,4(2). DOI: 10.1038/lsa.2015.51.
Qiu, C. W. et al. Photon momentum transfer in inhomogeneous dielectric mixtures and induced tractor beams. Light: Science & Applications, 4, e278 (2015). DOI: 10.1038/lsa.2015.51.
The determination of optical force as a consequence of momentum transfer is inevitably subject to the use of the proper momentum density and stress tensor. It is imperative and valuable to consider the intrinsic scheme of photon momentum transfer
particularly when a particle is embedded in a complex dielectric environment. Typically
we consider a particle submerged in an inhomogeneous background composed of different dielectric materials
excluding coherent illumination or hydrodynamic effects. A ray-tracing method is adopted to capture the direct process of momentum transfer from the complex background medium
and this approach is validated using the modified Einstein–Laub method
which uses only the interior fields of the particle in the calculation. In this way
debates regarding the calculation of the force with different stress tensors using exterior fields can be avoided. Our suggested interpretation supports only the Minkowski approach for the optical momentum transfer to the embedded scatterer while rejecting Peierls's and Abraham's approaches
though the momentum of a stably moving photon in a continuous background medium should be considered to be of the Abraham type. Our interpretation also provides a novel method of realizing a tractor beam for the exertion of negative force that offers an alternative to the use of negative-index materials
optical gain
or highly non-paraxial or multiple-light interference.
dielectric interfaceMinkowski photon momentum transfermodified Einstein–Laub methodoptical pulling forceoptical tractor beams
Marston PL. Axial radiation force of a Bessel beam on a sphere and direction reversal of the force.J Acoust Soc Am2006;120: 3518–3524..
Sukhov S, Dogariu A. On the concept of "tractor beams".Opt Lett2010;35: 3847–3849..
Chen J, Ng J, Lin Z, Chan CT. Optical pulling force.Nat photonics2011;5: 531–534..
Novitsky A, Qiu CW, Wang H. Single gradientless light beam drags particles as tractor beams.Phys Rev Lett2011;107: 203601..
Novitsky A, Qiu CW, Lavrinenko A. Material-independent and size-independent tractor beams for dipole objects.Phys Rev Lett2012;109: 023902..
Lee SH, Roichman Y, Grier DG. Optical solenoid beams.Opt Express2010;18: 6988–6993..
Sukhov S, Dogariu A. Negative nonconservative forces: optical "tractor beams" for arbitrary objects.Phys Rev Lett2011;107: 203602..
Brzobohatý O, Karásek V, Šiler M, Chvátal L, Čižmár Tet al. Experimental demonstration of optical transport, sorting and self-arrangement using a 'tractor beam'.Nat Photonics2013;7: 123–127..
Mizrahi A, Fainman Y. Negative radiation pressure on gain medium structures.Opt Lett2010;35: 3405–3407..
Webb KJ, Shivanand K. Negative electromagnetic plane-wave force in gain media.Phys Rev E2011;84: 057602..
Salandrino A, Christodoulides DN. Reverse optical forces in negative index dielectric waveguide arrays.Opt Lett2011;36: 3103–3105..
Nieto-Vesperinas M, Sáenz JJ, Gómez-Medina R, Chantada L. Optical forces on small magnetodielectric particles.Opt Express2010;18: 11428–11443..
Ruffner DB, Grier DG. Optical conveyors: a class of active tractor beams.Phys Rev Lett2012;109: 163903..
Swartzlander GA, Peterson TJ, Artusio-Glimpse AB, Raisanen AD. Stable optical lift.Nat Photonics2011;5: 48–51..
Ashkin A. Acceleration and trapping of particles by radiation pressure.Phys Rev Lett1970;24: 156–159..
Ashkin A, Dziedzic JM, Bjorkholm JE, Chu S. Observation of a single-beam gradient force optical trap for dielectric particles.Opt Lett1986;11: 288–290..
Moffitt JR, Chemla YR, Smith SB, Bustamante C. Recent advances in optical tweezers.Annu Rev Biochem2008;77: 205–228..
Miller PD, Akhmediev NN, Ankiewicz A. Optical conveyor belts: a new scheme for fiber communications.Opt Lett1996;21: 1132–1134..
Čižmár T, Garcés-Chávez V, Dholakia K, Zemánek P. Optical conveyor belt for delivery of submicron objects.Appl Phys Lett2005;86: 174101..
Li M, Pernice WH, Tang HX. Tunable bipolar optical interactions between guided lightwaves.Nat Photonics2009;3: 464–468..
Wiederhecker GS, Chen L, Gondarenko A, Lipson M. Controlling photonic structures using optical forces.Nature2009;462: 633–636..
Kajorndejnukul V, Ding W, Sukhov S, Qiu CW, Dogariu A. Linear momentum increase and negative optical forces at dielectric interface.Nat Photonics2013;7: 787–790..
Mansuripur M. Trouble with the Lorentz law of force: incompatibility with special relativity and momentum conservation.Phys Rev Lett2012;108: 193901..
Kemp BA. Resolution of the Abraham–Minkowski debate: implications for the electromagnetic wave theory of light in matter.J Appl Phys2011;109: 111101..
Barnett SM. Resolution of the Abraham–Minkowski dilemma.Phys Rev Lett2010;104: 070401..
Barnett SM, Loudon R. The enigma of optical momentum in a medium.Philos Trans R Soc A2010;368: 927–939..
Baxter C, Loudon R. Radiation pressure and photon momentum in dielectrics.J Mod Opt2010;57: 830–842..
Loudon R, Barnett SM, Baxter C. Radiation pressure and momentum transfer in dielectrics: the photon drag effect.Phys Rev A2005;71: 063802..
Milonni PW, Boyd RW. Momentum of light in a dielectric medium.Adv Opt Photonics2010;2: 519–553..
Pfeifer RN, Nieminen TA, Heckenberg NR, Rubinsztein-Dunlop H. Colloquium: momentum of an electromagnetic wave in dielectric media.Rev Mod Phys2007;79: 1197–1216..
Griffiths DJ. Resource letter EM-1: electromagnetic momentum.Am J Phys2012;80: 7–18..
Webb KJ. Dependence of the radiation pressure on the background refractive index.Phys Rev Lett2013;111: 043602..
Ashkin A, Dziedzic JM. Radiation pressure on a free liquid surface.Phys Rev Lett1973;30: 139–142..
Brasselet E, Wunenburger R, Delville JP. Liquid optical fibers with a multistable core actuated by light radiation pressure.Phys Rev Lett2008;101: 014501..
Emile O, Emile J. Low-power laser deformation of an air–liquid interface.Phys Rev Lett2011;106: 183904..
Wang N, Chen J, Liu S, Lin Z. Dynamical and phase-diagram study on stable optical pulling force in Bessel beams.Phys Rev A2013;87: 063812..
Peierls R. The momentum of light in a refracting medium.Proc R Soc Lond Ser A1976;347: 475–491..
Peierls R. The momentum of light in a refracting medium. Ⅱ. Generalization. Application to oblique reflexion.Proc R Soc Lond Ser A1977;355: 141–151..
Tkaczyk ER. Vectorial laws of refraction and reflection using the cross product and dot product.Opt Lett2012;37: 972–974..
Dogariu A, Sukhov S, Sáenz JJ. Optically induced 'negative forces'.Nat Photonics2013;7: 24–27..
Mansuripur M, Zakharian AR, Wright EM. Electromagnetic-force distribution inside matter.Phys Rev A2013;88: 023826..
Mansuripur M, Zakharian AR. Whence the Minkowski momentum?Opt Commun2010;283: 3557–3563..
Loudon R, Allen L, Nelson DF. Propagation of electromagnetic energy and momentum through an absorbing dielectric.Phys Rev E1997;55: 1071–1085..
Mansuripur M. The force law of classical electrodynamics: LorentzversusEinstein and Laub.Proc SPIE2013;8810: 88100K..
Lai HM, Suen WM, Young K. Microscopic derivation of the Helmholtz force density.Phys Rev Lett1981;47: 177–179..
Brevik I. Experiments in phenomenological electrodynamics and the electromagnetic energy-momentum tensor.Phys Rep1979;52: 133–201..
Kemp BA, Grzegorczyk TM, Kong JA. Optical momentum transfer to absorbing Mie particles.Phys Rev Lett2006;97: 133902..
Mahdy MRC. It should be Einstein–Laub equations inside matter. arXiv: 1211.0155, 2012.
Viscosity. Available athttp://en.wikipedia.org/wiki/Viscosityhttp://en.wikipedia.org/wiki/Viscosity.
0
浏览量
0
Downloads
0
CSCD
关联资源
相关文章
相关作者
相关机构
京公网安备11010802024621