Researching | Dissipative soliton breathing dynamics driven by desynchronization of orthogonal polarization states

Journals >Advanced Photonics Nexus >Volume 2 >Issue 6 >Page 066007 > Article

Advanced Photonics Nexus
Vol. 2, Issue 6, 066007 (2023)

Dissipative soliton breathing dynamics driven by desynchronization of orthogonal polarization states

Zhiwei Huang¹, Sergey Sergeyev^2,*, Qing Wang², Hani Kbashi²..., Dmitrii Stoliarov², Qianqian Huang¹, Yuze Dai³, Zhijun Yan³ and Chengbo Mou^1,*|Show fewer author(s)

Author Affiliations

¹Shanghai University, Shanghai Institute for Advanced Communication and Data Science, Key Laboratory of Specialty Fiber Optics and Optical Access Networks, Joint International Research Laboratory of Specialty Fiber Optics and Advanced Communications, Shanghai, China

²Aston University, Aston Institute of Photonic Technologies, Birmingham, United Kingdom

³Huazhong University of Science and Technology, School of Optical and Electronic Information and NGIA, Wuhan, China

show less

DOI: 10.1117/1.APN.2.6.066007 Cite this Article Set citation alerts

Zhiwei Huang, Sergey Sergeyev, Qing Wang, Hani Kbashi, Dmitrii Stoliarov, Qianqian Huang, Yuze Dai, Zhijun Yan, Chengbo Mou, "Dissipative soliton breathing dynamics driven by desynchronization of orthogonal polarization states," Adv. Photon. Nexus 2, 066007 (2023) Copy Citation Text

show less

References

[1] K. P. O’Keeffe, H. Hong, S. H. Strogatz. Oscillators that sync and swarm. Nat. Commun., 8, 1504(2017).

[2] H. Mancini, G. Vidal. Dynamics of two coupled chaotic systems driven by external signals. Eur. Phys. J. D, 62, 57(2011).

[3] W. Bialek et al. Statistical mechanics for natural flocks of birds. Proc. Natl. Acad. Sci. U. S. A., 109, 4786(2012).

[4] L. Minati et al. Distributed sensing via inductively coupled single-transistor chaotic oscillators: a new approach and its experimental proof-of-concept. IEEE Access, 7, 174793(2019).

[5] Z. Chang et al. Real-time dynamics of optical controlling for bound states of mode-locked fiber laser with short-range interaction. Opt. Laser Technol., 149, 107859(2022).

[6] X. Wu et al. Farey tree and devil’s staircase of frequency-locked breathers in ultrafast lasers. Nat. Commun., 13, 5784(2022).

[7] T. Xian et al. Subharmonic entrainment breather solitons in ultrafast lasers. Phys. Rev. Lett., 125, 163901(2020).

[8] Y. Du, Z. Xu, X. Shu. Spatio-spectral dynamics of the pulsating dissipative solitons in a normal-dispersion fiber laser. Opt. Lett., 43, 3602(2018).

[9] J. Peng et al. Breathing dissipative solitons in mode-locked fiber lasers. Sci. Adv., 5, eaax1110(2019).

[10] J. M. Dudley et al. Instabilities, breathers and rogue waves in optics. Nat. Photonics, 8, 755(2014).

[11] S. Chouli, P. Grelu. Rains of solitons in a fiber laser. Opt. Express, 17, 11776(2009).

[12] S. Chouli, P. Grelu. Soliton rains in a fiber laser: an experimental study. Phys. Rev. A, 81, 063829(2010).

[13] S. V. Sergeyev, M. Eliwa, H. Kbashi. Polarization attractors driven by vector soliton rain. Opt. Express, 30, 35663(2022).

[14] H. J. Kbashi et al. Mulitiscale spatiotemporal structures in mode-locked fiber lasers. Laser Phys. Lett., 17, 035103(2020).

[15] H. Kbashi et al. Bright-dark rogue waves. Ann. Phys., Lpz., 530, 1700362(2018).

[16] H. J. Kbashi et al. Vector soliton breathing dynamics. Laser Phys. Lett., 16, 035103(2019).

[17] X. Liu, M. Pang. Revealing the buildup dynamics of harmonic mode-locking states in ultrafast lasers. Laser Photonics Rev., 13, 1800333(2019).

[18] S. Sergeyev, S. Kolpakov, Y. Loika. Vector harmonic mode-locking by acoustic resonance. Photonics Res., 9, 1432(2021).

[19] K. Sulimany et al. Bidirectional soliton rain dynamics induced by Casimir-like interactions in a graphene mode-locked fiber laser. Phys. Rev. Lett., 121, 133902(2018).

[20] W. He et al. Formation of optical supramolecular structures in a fibre laser by tailoring long-range soliton interactions. Nat. Commun., 10, 5756(2019).

[21] F. Sanchez et al. Manipulating dissipative soliton ensembles in passively mode-locked fiber lasers. Opt. Fiber Technol., 20, 562(2014).

[22] H.-G. Purwins, H. U. Bödeker, S. Amiranashvili. Dissipative solitons. Adv. Phys., 59, 485(2010).

[23] N. Akhmediev, A. Ankiewicz. Dissipative Solitons(2005).

[24] M. Pang et al. Stable subpicosecond soliton fiber laser passively mode-locked by gigahertz acoustic resonance in photonic crystal fiber core. Optica, 339(2015).

[25] R. Weill et al. Noise-mediated Casimir-like pulse interaction mechanism in lasers: supplementary material. Optica, 3, 189(2016).

[26] Y. Li et al. Statistical dynamics of noise-like rectangle pulse fiber laser. Adv. Photonics Nexus, 2, 036005(2023).

[27] Y. Song et al. Recent progress on optical rogue waves in fiber lasers: status, challenges, and perspectives. Adv. Photonics, 2, 024001(2020).

[28] S. Sergeyev, C. Mou. Polarization Dynamics of Mode-Locked Fiber Lasers: Science, Technology and Applications(2023).

[29] S. V. Sergeyev. Fast and slowly evolving vector solitons in mode-locked fibre lasers. Phil. Trans. R. Soc. A., 372, 20140006(2014).

[30] S. V. Sergeyev et al. Spiral attractor created by vector solitons. Light Sci. Appl., 3, e131(2014).

[31] Y. Du et al. Alternation of the mode synchronization and desynchronization in ultrafast fiber laser. Laser Photonics Rev., 14, 1900219(2020).

[32] C. Bao et al. Observation of Fermi-Pasta-Ulam recurrence induced by breather solitons in an optical microresonator. Phys. Rev. Lett., 117, 163901(2016).

[33] A. Mussot et al. Fibre multi-wave mixing combs reveal the broken symmetry of Fermi-Pasta-Ulam recurrence. Nat. Photonics, 12, 303(2018).

[34] Y. Han et al. Paths from stationary to chaos in passively mode-locked fiber lasers: research progress of soliton pulsations and soliton explosions. J. Phys. B: At. Mol. Opt. Phys., 55, 222001(2022).

[35] Q. Wu et al. Single-shot measurement of wavelength-resolved state of polarization dynamics in ultrafast lasers using dispersed division-of-amplitude. Photonics Res., 11, 35(2023).

[36] Q. Wang et al. Q-switched and vector soliton pulses from an Er-doped fiber laser with high stability based on a γ-graphyne saturable absorber. Nanoscale, 15, 7566(2023).

[37] C. P. Silva. Shil’nikov’s theorem: a tutorial. EEE Trans. Circuits Syst. I Regul. Pap., 40, 675(1993).

[38] G. Ansmann et al. Extreme events in excitable systems and mechanisms of their generation. Phys. Rev. E, 88, 052911(2013).

[39] A. Arenas et al. Synchronization in complex networks. Phys. Rep., 469, 93(2008).

[40] G. Tigan, D. Opriş. Analysis of a 3D chaotic system. Chaos, Solitons Fractals, 36, 1315(2008).

[41] I. M. Ovsyannikov, L. P. Shil’nikov. Systems with a homoclinic curve of multidimensional saddle-focus, and spiral chaos. Math. USSR Sb., 73, 415(1992).

[42] A. Pikovsky, M. Rosenblum, J. Kurths. Synchronization: A Universal Concept in Nonlinear Sciences(2001).

Figures&Tables (15)

References (42)

Copy Citation Text

Zhiwei Huang, Sergey Sergeyev, Qing Wang, Hani Kbashi, Dmitrii Stoliarov, Qianqian Huang, Yuze Dai, Zhijun Yan, Chengbo Mou, "Dissipative soliton breathing dynamics driven by desynchronization of orthogonal polarization states," Adv. Photon. Nexus 2, 066007 (2023)

Download Citation

Set citation alerts for the article

Set citation alerts for the article

Save the article for my favorites

Paper Information

Recommended Topics

laser devices and laser physics

Lasers and Laser Optics

laser manufacturing

Instrumentation, Measurement and Metrology

Set citation alerts for the article

Please enter your email address