Elegant super Lorentz-Gaussian beams

Qiongge Sun; Guoqiang Zhang; Chen Li; Yu Yang; Long Gao; Zhengjun Liu; Shutian Liu

doi:10.1016/j.ijleo.2015.02.013

Elegant super Lorentz-Gaussian beams

Qiongge Sun^*
, Guoqiang Zhang
, Chen Li
, Yu Yang
, Long Gao
, Zhengjun Liu
, Shutian Liu

^*Corresponding author for this work

School of Physics

China Aerospace Science and Technology Corporation
Aerospace Science and Industry Corporation Defense Technology R and T Center

Research output: Contribution to journal › Article › peer-review

9 Scopus citations

Abstract

Abstract A novel kind of rectangular symmetric optical beams is represented. These beams are called as elegant super Lorentz-Gaussian (eSLG) beams. Closed-form expression of free-space propagation under paraxial limit is derived. Multiplied by a family of orthogonal polynomials, eSLG beams can be used as basis field for the newly introduced class. The analytical formulae of first two modes of the corresponding fields are given. Moreover, the comparison between these modes and elegant Hermite-Gaussian (eHG) modes has been analyzed and presented graphically.

Original language	English
Article number	55301
Pages (from-to)	774-779
Number of pages	6
Journal	Optik
Volume	126
Issue number	7-8
DOIs	https://doi.org/10.1016/j.ijleo.2015.02.013
State	Published - 1 Apr 2015

Keywords

Basis field
Elegant beams
Lorentz beams

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10.1016/j.ijleo.2015.02.013

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title = "Elegant super Lorentz-Gaussian beams",

abstract = "Abstract A novel kind of rectangular symmetric optical beams is represented. These beams are called as elegant super Lorentz-Gaussian (eSLG) beams. Closed-form expression of free-space propagation under paraxial limit is derived. Multiplied by a family of orthogonal polynomials, eSLG beams can be used as basis field for the newly introduced class. The analytical formulae of first two modes of the corresponding fields are given. Moreover, the comparison between these modes and elegant Hermite-Gaussian (eHG) modes has been analyzed and presented graphically.",

keywords = "Basis field, Elegant beams, Lorentz beams",

author = "Qiongge Sun and Guoqiang Zhang and Chen Li and Yu Yang and Long Gao and Zhengjun Liu and Shutian Liu",

year = "2015",

month = apr,

day = "1",

doi = "10.1016/j.ijleo.2015.02.013",

language = "英语",

volume = "126",

pages = "774--779",

journal = "Optik",

issn = "0030-4026",

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number = "7-8",

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TY - JOUR

T1 - Elegant super Lorentz-Gaussian beams

AU - Sun, Qiongge

AU - Zhang, Guoqiang

AU - Li, Chen

AU - Yang, Yu

AU - Gao, Long

AU - Liu, Zhengjun

AU - Liu, Shutian

PY - 2015/4/1

Y1 - 2015/4/1

N2 - Abstract A novel kind of rectangular symmetric optical beams is represented. These beams are called as elegant super Lorentz-Gaussian (eSLG) beams. Closed-form expression of free-space propagation under paraxial limit is derived. Multiplied by a family of orthogonal polynomials, eSLG beams can be used as basis field for the newly introduced class. The analytical formulae of first two modes of the corresponding fields are given. Moreover, the comparison between these modes and elegant Hermite-Gaussian (eHG) modes has been analyzed and presented graphically.

AB - Abstract A novel kind of rectangular symmetric optical beams is represented. These beams are called as elegant super Lorentz-Gaussian (eSLG) beams. Closed-form expression of free-space propagation under paraxial limit is derived. Multiplied by a family of orthogonal polynomials, eSLG beams can be used as basis field for the newly introduced class. The analytical formulae of first two modes of the corresponding fields are given. Moreover, the comparison between these modes and elegant Hermite-Gaussian (eHG) modes has been analyzed and presented graphically.

KW - Basis field

KW - Elegant beams

KW - Lorentz beams

UR - https://www.scopus.com/pages/publications/84928808195

U2 - 10.1016/j.ijleo.2015.02.013

DO - 10.1016/j.ijleo.2015.02.013

M3 - 文章

AN - SCOPUS:84928808195

SN - 0030-4026

VL - 126

SP - 774

EP - 779

JO - Optik

JF - Optik

IS - 7-8

M1 - 55301

ER -

Elegant super Lorentz-Gaussian beams

Abstract

Keywords

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