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Focusing characteristics of linearly polarized Lorentz-Gaussian vortex beams with sinusoidal phase modulation

机译:具有正弦相调的线性偏振Lorentz-Gaussian涡流的聚焦特性

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摘要

Based on the vector diffraction theory, this paper investigates the focusing properties of linearly polarized Lorentz-Gaussian vortex beams with sinusoidal phase modulation and discusses the focused light intensity under different parameters in detail. Results show that the focus pattern in the horizontal direction at the focal region can be compressed by increasing the relative Gaussian parameter w(x). As the relative Lorentz parameter y(y) increases, the focus pattern will separate in the vertical direction of the optical field. With the topological charge number m increases, a special tunable optical dark trap focusing mode can be obtained. Through changing the sinusoidal modulation parameter n, the regular trilateral, quadrangle, pentagon, and hexagon shapes of the focusing mode can be correspondingly constructed. Besides, on increasing propagation distance z, the focusing mode in the near focusing region gradually extends outside and always exhibits hexagon-shaped patterns, which reflects that this special focusing mode has a good stability. In addition, the optical gradient force distributions and the field intensity distributions in the longitudinal plane are also investigated to illuminate the applications of these alterable focal patterns. Those novel, to the best of our knowledge, findings may be helpful in applications such as optical manipulation, optical focusing, and imaging (C) 2021 Optical Society of America
机译:基于矢量衍射理论,研究了正弦相位调制的线偏振洛伦兹-高斯涡旋光束的聚焦特性,详细讨论了不同参数下的聚焦光强。结果表明,通过增加相对高斯参数w(x),可以压缩焦区水平方向的聚焦模式。随着相对洛伦兹参数y(y)的增加,聚焦模式将在光场的垂直方向上分离。随着拓扑电荷数m的增加,可以得到一种特殊的可调谐光学暗阱聚焦模式。通过改变正弦调制参数n,可以相应地构造聚焦模式的规则三边、四边形、五边形和六边形。此外,随着传播距离z的增加,近聚焦区的聚焦模式逐渐向外延伸,并始终呈现六边形图案,这表明这种特殊的聚焦模式具有良好的稳定性。此外,还研究了纵向平面上的光学梯度力分布和场强分布,以说明这些可变焦斑图的应用。这些小说,据我们所知,发现可能有助于应用,如光学操纵,光学聚焦和成像(C)2021光学学会美国

著录项

  • 来源
    《Applied optics》 |2021年第21期|共7页
  • 作者单位

    China Jiliang Univ Coll Opt &

    Elect Hangzhou 310018 Peoples R China;

    China Jiliang Univ Coll Opt &

    Elect Hangzhou 310018 Peoples R China;

    China Jiliang Univ Coll Opt &

    Elect Hangzhou 310018 Peoples R China;

    Univ Zhejiang Sci &

    Technol Hangzhou 310018 Zhejiang Peoples R China;

    China Jiliang Univ Coll Opt &

    Elect Hangzhou 310018 Peoples R China;

    Univ Shanghai Sci &

    Technol Shanghai 200093 Peoples R China;

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  • 正文语种 eng
  • 中图分类 应用;
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