Weiqian Zhao

Dr. Weiqian Zhao

orcid

Research Focus & Metrics

Academic Career Length

10Years (2017-Present)

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

Representative Publications

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1 December 2017 in Optics & Laser Technology
Verified
Journal Article
Closed access
WZWeiqian Zhao
Weiqian Zhao
SLShuai Liu
Shuai Liu
HQHaifeng Qi
Haifeng Qi
Gang Ding PengGang Ding Peng
Gang Ding Peng
MSMingya Shen
Mingya Shen

30 March 2024 in Optics & Laser Technology
Verified
Journal Article
Closed access
SZShaoyu Zhang
Shaoyu Zhang
WZWeiqian Zhao
Weiqian Zhao
JDJiantai Dou
Jiantai Dou
BLBo Li
Bo Li
YHYouyou Hu
Youyou Hu

31 July 2025 in Photonics
Verified
Journal Article
Open access
PDF file
WZWeiqian Zhao
Weiqian Zhao
Yuan WangYuan Wang
Yuan Wang
ZWZiye Wang
Ziye Wang
YWYing Wang
Ying Wang
Optical solitons have emerged as a highly active research domain in nonlinear fiber optics, driving significant advancements and enabling a wide range of practical applications. This study investigates the dynamics of dark solitons in systems governed by the resonant nonlinear Schrödinger equation (RNLSE). For the RNLSE with third-order (3OD) and fourth-order (4OD) dispersions, the dark soliton solution of the equation in the (1+1)-dimensional case is derived using the F-expansion method, and the analytical study is extended to the (2+1)-dimensional case via the self-similar method. Subsequently, the nonlinear equation incorporating perturbation terms is further studied, with particular attention given to the dark soliton solutions in both one and two dimensions. The soliton dynamics are illustrated through graphical representations to elucidate their propagation characteristics. Finally, modulation instability analysis is conducted to evaluate the stability of the nonlinear system. These theoretical findings provide a solid foundation for experimental investigations of dark solitons within the systems governed by the RNLSE model.

27 November 2024 in Photonics
Verified
Journal Article
Open access
PDF file
WZWeiqian Zhao
Weiqian Zhao
YHYouyou Hu
Youyou Hu
MSMingya Shen
Mingya Shen
QFQiyan Feng
Qiyan Feng
The bandwidth of the ±1-order Kelly sidebands of mode-locking fiber lasers is investigated for narrow terahertz (THz) signal generation. Four key factors influencing the bandwidth of Kelly sidebands are found and analyzed in detail. Then, a numerical model is presented for manipulating the parameters of the mode-locking fiber laser. Two mode-locking fiber lasers are designed for generating narrow sidebands. The bandwidth of the ±1-order Kelly sidebands is reduced to 0.041 nm and 0.021 nm for the sidebands with different spacings. Using the data obtained from the optical spectra with narrow bandwidth Kelly sidebands, the frequency spectra of the generated THz signals are obtained. Finally, the bandwidth of the generated THz signals is reduced to 7.16 GHz and 3.4 GHz, respectively.

1 January 2022 in Physics of Fluids
Verified
Journal Article
Closed access
PDF file
GTGuodong Tong
Guodong Tong
JXJun Xia
Jun Xia
HZHanfeng Zhong
Hanfeng Zhong
SLShu Liu
Shu Liu
JWJun Wu
Jun Wu
BDBintao Du
Bintao Du
This report describes the generation of acoustic signals via laser-interference-based heating. Sound signals of varying intensities were generated by modulating two continuous-wave (CW) laser beams interfering in air. In this study, we discovered that the acoustic signals generated by two spatial-frequency-modulated CW lasers scanning in air are significantly stronger than those of a single CW laser. The intensity of photoacoustic signals is proportional to the diameter of the laser beam. Furthermore, our investigation showed that modulating the spatial frequency of the two laser beams can change the intensity of the acoustic signal. In addition, we found that the two beams stack better against a single beam when scanned vertically in three dimensions.

15 April 2025 in Microwave and Optical Technology Letters
Verified
Journal Article
Closed access
ZWZiye Wang
Ziye Wang
YSYanqing Shi
Yanqing Shi
WZWeiqian Zhao
Weiqian Zhao