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Spiraling elliptic Laguerre–Gaussian soliton in isotropic nonlocal competing cubic-quintic nonlinear media

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Abstract

This paper introduce a kind of spiraling elliptic Laguerre–Gaussian (SELG) soliton which has complicated structures in its profile and phase, and find that it can be formed in nonlocal cubic, quantic and competing cubic-quintic nonlinear media, respectively. The different-order SELG solitons with the same ellipticity have the same rotation period, cross-term phase coefficient, critical power and different critical orbital angular momentums (OAM). However, with the increase of ellipticity, the rotation period, cross-term phase coefficient, critical power and OAM are all increased. In particular, there are bistable SELG solitons stemmed by the competing effect between self-focusing cubic and self-defocusing quintic nonlinearities.

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Acknowledgements

This research was supported by the National Natural Science Foundation of China (Grant no. 61027014) and the education department of Jiangxi Province of China (Grant no. GJJ161043).

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Authors and Affiliations

  1. College of Electronic Science and Technology, Shenzhen University, Guangdong, 518060, China

    Qing Wang & JingZhen Li

  2. School of Physics and Electronic Information, Shangrao Normal University, Jiangxi, 334000, China

    Qing Wang

  3. College of Optoelectronic Engineering, Shenzhen University, Guangdong, 518060, China

    WeiXin Xie

Authors
  1. Qing Wang
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  2. JingZhen Li
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  3. WeiXin Xie
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Correspondence to JingZhen Li.

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Wang, Q., Li, J. & Xie, W. Spiraling elliptic Laguerre–Gaussian soliton in isotropic nonlocal competing cubic-quintic nonlinear media. Appl. Phys. B 124, 104 (2018). https://doi.org/10.1007/s00340-018-6970-5

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