Jingzhen Li

Dr. Jingzhen Li


Research Focus & Metrics

Academic Career Length

18Years (2009-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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21 February 2022 in Nonlinear Dynamics
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Journal Article
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LZLiangwei Zeng
Liangwei Zeng
MBMilivoj Belic
Milivoj Belic
DMDumitru Mihalache
Dumitru Mihalache
JSJincheng Shi
Jincheng Shi
JLJiawei Li
Jiawei Li
JLJingzhen Li
Jingzhen Li

1 January 2022 in Chaos, Solitons & Fractals
Verified
Journal Article
Closed access
LZLiangwei Zeng
Liangwei Zeng
YZYongle Zhu
Yongle Zhu
Boris MalomedBoris Malomed
Boris Malomed
DMDumitru Mihalache
Dumitru Mihalache
QWQing Wang
Qing Wang
JLJingzhen Li
Jingzhen Li

1 January 2021 in Nonlinear Dynamics
Verified
Journal Article
Closed access
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LZLiangwei Zeng
Liangwei Zeng
JSJincheng Shi
Jincheng Shi
XLXiaowei Lu
Xiaowei Lu
YCYi Cai
Yi Cai
QZQifan Zhu
Qifan Zhu
JLJingzhen Li
Jingzhen Li

2 December 2024 in Optics Letters
Verified
Journal Article
Closed access
LZLiangwei Zeng
Liangwei Zeng
Boris MalomedBoris Malomed
Boris Malomed
DMDumitru Mihalache
Dumitru Mihalache
JLJingzhen Li
Jingzhen Li
XZXing Zhu
Xing Zhu
We produce families of two-dimensional gap solitons (GSs) maintained by moiré lattices (MLs) composed of linear and nonlinear sublattices, with the defocusing sign of the nonlinearity. Depending on the angle between the sublattices, the ML may be quasiperiodic or periodic, composed of mutually incommensurate or commensurate sublattices, respectively (in the latter case, the inter-lattice angle corresponds to Pythagorean triples). The GSs include fundamental, quadrupole, and octupole solitons, as well as quadrupoles and octupoles carrying unitary vorticity. Stability segments of the GS families are identified by means of the linearized equation for small perturbations, and confirmed by direct simulations of perturbed evolution.

30 April 2021 in Optics Letters
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Journal Article
Closed access
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LZLiangwei Zeng
Liangwei Zeng
VKVladimir Konotop
Vladimir Konotop
XLXiaowei Lu
Xiaowei Lu
YCYi Cai
Yi Cai
QZQifan Zhu
Qifan Zhu
JLJingzhen Li
Jingzhen Li
Dark solitons and localized defect modes against periodic backgrounds are considered in arrays of waveguides with defocusing Kerr nonlinearity, constituting a nonlinear lattice. Bright defect modes are supported by a local increase in nonlinearity, while dark defect modes are supported by a local decrease in nonlinearity. Dark solitons exist for both types of defects, although in the case of weak nonlinearity, they feature side bright humps, making the total energy propagating through the system larger than the energy transferred by the constant background. All considered defect modes are found stable. Dark solitons are characterized by relatively narrow windows of stability. Interactions of unstable dark solitons with bright and dark modes are described.

30 April 2021 in Nonlinear Dynamics
Verified
Journal Article
Closed access
PDF file
LZLiangwei Zeng
Liangwei Zeng
Boris MalomedBoris Malomed
Boris Malomed
DMDumitru Mihalache
Dumitru Mihalache
YCYi Cai
Yi Cai
XLXiaowei Lu
Xiaowei Lu
JLJingzhen Li
Jingzhen Li