Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media

In this paper, we mainly investigate the propagation properties of shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media. The analytical expression of the shape-variable four-petal Gaussian vortex breather is derived in Cartesian coordinate system by means of mathe...

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Main Authors: Yong-Bo Wang, Zhen-Jun Yang, Zhao-Guang Pang, Xing-Liang Li, Shu-Min Zhang
Format: Article
Language:English
Published: Elsevier 2019-12-01
Series:Results in Physics
Online Access:http://www.sciencedirect.com/science/article/pii/S221137971932042X
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spelling doaj-cd79e825772e4e188506572fd61eec7b2020-11-25T01:26:05ZengElsevierResults in Physics2211-37972019-12-0115Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear mediaYong-Bo Wang0Zhen-Jun Yang1Zhao-Guang Pang2Xing-Liang Li3Shu-Min Zhang4College of Physics and Information Engineering, Hebei Advanced Thin Films Key Laboratory, Hebei Normal University, Shijiazhuang 050024, ChinaCorresponding author.; College of Physics and Information Engineering, Hebei Advanced Thin Films Key Laboratory, Hebei Normal University, Shijiazhuang 050024, ChinaCollege of Physics and Information Engineering, Hebei Advanced Thin Films Key Laboratory, Hebei Normal University, Shijiazhuang 050024, ChinaCollege of Physics and Information Engineering, Hebei Advanced Thin Films Key Laboratory, Hebei Normal University, Shijiazhuang 050024, ChinaCollege of Physics and Information Engineering, Hebei Advanced Thin Films Key Laboratory, Hebei Normal University, Shijiazhuang 050024, ChinaIn this paper, we mainly investigate the propagation properties of shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media. The analytical expression of the shape-variable four-petal Gaussian vortex breather is derived in Cartesian coordinate system by means of mathematical integral method. A series of evolution properties are described analytically and numerically, such as the transverse intensity pattern, the phase distribution, the variation of the second-order moment beam width, and the on-axis light intensity. It is found that the topological charge number and the beam order of the shape-variable four-petal Gaussian vortex breather play important roles in the propagation process, and their effects on the propagation properties of the shape-variable four-petal Gaussian vortex breather are discussed graphically. Keywords: Nonlocal nonlinear media, Four-petal Gaussian vortex breather, Topological chargehttp://www.sciencedirect.com/science/article/pii/S221137971932042X
collection DOAJ
language English
format Article
sources DOAJ
author Yong-Bo Wang
Zhen-Jun Yang
Zhao-Guang Pang
Xing-Liang Li
Shu-Min Zhang
spellingShingle Yong-Bo Wang
Zhen-Jun Yang
Zhao-Guang Pang
Xing-Liang Li
Shu-Min Zhang
Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media
Results in Physics
author_facet Yong-Bo Wang
Zhen-Jun Yang
Zhao-Guang Pang
Xing-Liang Li
Shu-Min Zhang
author_sort Yong-Bo Wang
title Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media
title_short Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media
title_full Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media
title_fullStr Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media
title_full_unstemmed Shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media
title_sort shape-variable four-petal gaussian vortex breathers in strongly nonlocal nonlinear media
publisher Elsevier
series Results in Physics
issn 2211-3797
publishDate 2019-12-01
description In this paper, we mainly investigate the propagation properties of shape-variable four-petal Gaussian vortex breathers in strongly nonlocal nonlinear media. The analytical expression of the shape-variable four-petal Gaussian vortex breather is derived in Cartesian coordinate system by means of mathematical integral method. A series of evolution properties are described analytically and numerically, such as the transverse intensity pattern, the phase distribution, the variation of the second-order moment beam width, and the on-axis light intensity. It is found that the topological charge number and the beam order of the shape-variable four-petal Gaussian vortex breather play important roles in the propagation process, and their effects on the propagation properties of the shape-variable four-petal Gaussian vortex breather are discussed graphically. Keywords: Nonlocal nonlinear media, Four-petal Gaussian vortex breather, Topological charge
url http://www.sciencedirect.com/science/article/pii/S221137971932042X
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AT xingliangli shapevariablefourpetalgaussianvortexbreathersinstronglynonlocalnonlinearmedia
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