Dynamics of accelerating Bessel solutions of Maxwell's equations

被引：7

作者：

Aleahmad, Parinaz ^{[1
]}

Moya Cessa, Hector ^{[2
]}

Kaminer, Ido ^{[3
]}

Segev, Mordechai ^{[4
,5
]}

Christodoulides, Demetrios N. ^{[1
]}

机构：

[1] Univ Cent Florida, Coll Opt & Photon, CREOL, Orlando, FL 32816 USA

[2] INAOE, Coordinac Opt, Luis Enrique Erro 1, Puebla 72840, Mexico

[3] MIT, Dept Phys, 77 Massachusetts Ave, Cambridge, MA 02139 USA

[4] Technion Israel Inst Technol, Phys Dept, IL-32000 Haifa, Israel

[5] Technion Israel Inst Technol, Inst Solid State, IL-32000 Haifa, Israel

来源：

JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION | 2016年 / 33卷 / 10期

关键词：

ABRUPTLY AUTOFOCUSING WAVES; AIRY BEAMS; OPTICAL BEAMS; TRAJECTORIES; GENERATION; MICROPARTICLES; MANIPULATION; PACKETS; LIGHT;

D O I：

10.1364/JOSAA.33.002047

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

We investigate the propagation dynamics of accelerating beams that are shape-preserving solutions of the Maxwell equations, and explore the contribution of their evanescent field components in detail. Both apodized and non-apodized Bessel beam configurations are considered. We show that, in spite of the fact that their evanescent tails do not propagate, these nonparaxial beams can still accelerate along circular trajectories and can exhibit large deflections. Subsequently, our formulation is extended in other two-dimensional vectorial arrangements. The reported results can be useful in plasmonic and other subwavelength and near-field settings. (C) 2016 Optical Society of America

引用

页码：2047 / 2052

页数：6

共 50 条

[31] On the regularity of solutions to a parabolic system related to Maxwell's equations
Kang, KK
Kim, S
Minut, A
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2004, 299 (01) : 89 - 99
[32] Knotted optical vortices in exact solutions to Maxwell's equations
de Klerk, Albertus J. J. M.
van der Veen, Roland I.
Dalhuisen, Jan Willem
Bouwmeester, Dirk
PHYSICAL REVIEW A, 2017, 95 (05)
[33] Energy decay of solutions to Maxwell's equations with conductivity and polarization
Jochmann, F
JOURNAL OF DIFFERENTIAL EQUATIONS, 2004, 203 (02) : 232 - 254
[34] On the uniqueness of the transient solutions of Maxwell's equations in lossy medium
Huang, B.K.
Wang, G.
Hsi-An Chiao Tung Ta Hsueh/Journal of Xi'an Jiaotong University, 2001, 35 (02): : 142 - 145
[35] Lithography simulation employing rigorous solutions to Maxwell's equations
Gordon, R
Mack, CA
OPTICAL MICROLITHOGRAPHY XI, 1998, 3334 : 176 - 196
[36] Self-accelerating self-trapped nonlinear beams of Maxwell's equations
Kaminer, Ido
Nemirovsky, Jonathan
Segev, Mordechai
OPTICS EXPRESS, 2012, 20 (17): : 18827 - 18835
[37] Spherical space Bessel-Legendre-Fourier mode solver for Maxwell's wave equations
Alzahrani, Mohammed A.
Gauthier, Robert C.
PHOTONIC AND PHONONIC PROPERTIES OF ENGINEERED NANOSTRUCTURES V, 2015, 9371
[38] Fast integral equation solver for Maxwell's equations in layered media with FMM for Bessel functions
Cho Min Hyung
Cai Wei
SCIENCE CHINA-MATHEMATICS, 2013, 56 (12) : 2561 - 2570
[39] Fast integral equation solver for Maxwell’s equations in layered media with FMM for Bessel functions
Min Hyung Cho
Wei Cai
Science China Mathematics, 2013, 56 : 2561 - 2570
[40] Maxwell's equations directly from the dynamics of point particles
Ord, GN
PRESENT STATUS OF THE QUANTUM THEORY OF LIGHT: PROCEEDINGS OF A SYMPOSIUM IN HONOUR OF JEAN-PIERRE VIGIER, 1997, 80 : 165 - 168

← 1 2 3 4 5 →