Propagation properties and radiation forces of the chirped Pearcey Gaussian vortex beam in a medium with a parabolic refractive index

Lin, Zejia; Wu, You; Qiu, Huixin; Xiao, Fu; Chen, Kaihui; Deng, Dongmei

doi:10.1016/j.cnsns.2020.105557

Cited by 20 publications

(5 citation statements)

References 45 publications

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“…[33][34][35][36] In 2021, Lin et al investigated the propagation properties of the chirped Pearcey Gaussian vortex beam in a static parabolic potential. [37] However, the vortex motion trajectory is still on-axis. Meanwhile, because the acceleration trajectory of the beam can be flexibly modulated in the presence of the dynamic parabolic potential, we hope to achieve the dynamic manipulation of the vortex trajectory to break the on-axis limitation of the vortex.…”

Section: Introductionmentioning

confidence: 99%

Dynamic Optical Vortex Trajectory Guided by the Symmetric Pearcey Gaussian Vortex Beam in the Uniformly Moving Parabolic Potential

Yang

Wang

et al. 2023

Annalen der Physik

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This paper analytically and numerically proposes the propagation dynamics of the symmetric Pearcey Gaussian vortex beam (SPGVB) in the uniformly moving parabolic potential. The optical vortex located in the initial plane produces a vortex channel in the presence of the uniformly moving parabolic potential, called the vortex trajectory. The vortex trajectory can be manipulated dynamically by configuring different combinations of the parameters, and the optical intensity and the focal position can also be affected. Moreover, the spatial dynamic vortex trajectory is derived analytically, and the 2D on‐axis and off‐axis vortex scenarios are also presented. Our work expands the methods of the vortex trajectory manipulation and may broaden more practical potential applications in the particle manipulation.

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Section: Introductionmentioning

confidence: 99%

Dynamic Optical Vortex Trajectory Guided by the Symmetric Pearcey Gaussian Vortex Beam in the Uniformly Moving Parabolic Potential

Yang

Wang

et al. 2023

Annalen der Physik

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“…In the same year, dual-focusing property of a one-dimensional quadratically chirped PG beam was studied analytically and numerically [23]. Researchers have also analyzed other type of Pearcey beam theoretically and experimentally, including odd-Pearcey beam [24], Pearcey solitons [25], symmetric PG beam [26][27][28] and PG vortex beam [29,30].…”

Section: Introductionmentioning

confidence: 99%

Periodic evolution of the Pearcey–Gaussian beam in the fractional Schrödinger equation under Gaussian potential

Gao¹,

Guo²,

Ren³

et al. 2022

J. Phys. B: At. Mol. Opt. Phys.

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The dynamics of the Pearcey-Gaussian beam with Gaussian potential in the fractional Schrödinger equation are investigated. In the free space, varying the Lévy index offers a convenient way to control the splitting and bending angle of the beam. In the presence of Gaussian potential, with the increasing of propagation distance, the process is repeated in a breath-like motion. The periodicity also can be changed by adjusting the potential parameter and incident beam arguments, such as potential height, potential width and transverse wavenumber. The transmission and reflection of the beam can also be controlled by varying the potential parameters. Moreover, when a symmetrical Gaussian potential barrier is selected, total reflection is more likely to occur. These unique characteristics show the possibility in controlling the dynamics of Pearcey-Gaussian beam with the fractional Schrödinger equation system.

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“…In 2019, Deng et al analyzed the Pearcey Gaussian wave packets which are constructed by combining the chirped Pearcey function in the temporal domain and the Pearcey Gaussian function in the spatial domain in a quadratic-index medium [14]. There has now been a new upsurge in research on the transmission characteristics and dynamics of the Pearcey beams in various potential and medium, such as containing in harmonic potential [15], parabolic refractive index medium [16], parabolic potential [17], trapping potential [18] and Gaussian potential [19].…”

Section: Introductionmentioning

confidence: 99%

Periodic evolution of the Pearcey Gaussian beam under fractional effect

Ren¹,

Gao²,

Guo³

et al. 2022

J. Phys. B: At. Mol. Opt. Phys.

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In this paper, the propagation dynamics of the Pearcey Gaussian beam modeled by the fractional Schrödinger equation in linear potential have been investigated. Different from the propagation properties of the Pearcey Gaussian beam described by the standard Schrödinger equation, the diffraction-free phenomenon which is presented under the fractional Schrödinger equation with linear potential or not, is influenced by Lévy index. When the linear potential is considered, the periodic evolution of the Pearcey Gaussian beams is given, and results show that transmission period is inversely proportional to the linear potential coefficient. And the direction of beam propagation can be controlled by the symbol of linear potential parameters. The propagation of incident beam with transverse wave velocity have been studied. Moreover, the chirp does not influence the evolution period of the Pearcey Gaussian beam but the intensity distribution. These properties can be well implemented to the promising applications of Pearcey Gaussian beam in optical manipulation and optical switch.

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Propagation properties and radiation forces of the chirped Pearcey Gaussian vortex beam in a medium with a parabolic refractive index

Cited by 20 publications

References 45 publications

Dynamic Optical Vortex Trajectory Guided by the Symmetric Pearcey Gaussian Vortex Beam in the Uniformly Moving Parabolic Potential

Dynamic Optical Vortex Trajectory Guided by the Symmetric Pearcey Gaussian Vortex Beam in the Uniformly Moving Parabolic Potential

Periodic evolution of the Pearcey–Gaussian beam in the fractional Schrödinger equation under Gaussian potential

Periodic evolution of the Pearcey Gaussian beam under fractional effect

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