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紧密聚焦的幂指数方位角变化矢量场中粒子不对称旋转和轨道运动的理论研究

Theoretical investigation on asymmetrical spinning and orbiting motions of particles in a tightly focused power-exponent azimuthal-variant vector field.

作者信息

Zhang Yingdi, Xue Yuxiong, Zhu Zhuqing, Rui Guanghao, Cui Yiping, Gu Bing

出版信息

Opt Express. 2018 Feb 19;26(4):4318-4329. doi: 10.1364/OE.26.004318.

Abstract

We generate a new kind of azimuthal-variant vector field with a distribution of states of polarization (SoPs) described by the square of the azimuthal angle. Owing to asymmetrical SoPs distribution of this localized linearly polarized vector field, the tightly focused field exhibits a double half-moon shaped pattern with the localized elliptical polarization in the cross section of field at the focal plane. Moreover, we study the three-dimensional distributions of spin and orbital linear and angular momenta in the focal region. We numerically investigate the gradient force, radiation force, spin torque, and orbital torque on a dielectric Rayleigh particle produced by the tightly focused vector field. It is found that asymmetrical spinning and orbiting motions of trapped Rayleigh particles can be realized by the use of a tight vector field with power-exponent azimuthal-variant SoPs.

摘要

我们生成了一种新型的方位角变化矢量场,其偏振态(SoP)分布由方位角的平方描述。由于这种局部线性偏振矢量场的SoP分布不对称,紧聚焦场在焦平面上场的横截面中呈现出具有局部椭圆偏振的双半月形图案。此外,我们研究了焦区内自旋和轨道线性与角动量的三维分布。我们数值研究了由紧聚焦矢量场产生的介电瑞利粒子上的梯度力、辐射力、自旋扭矩和轨道扭矩。结果发现,通过使用具有幂指数方位角变化SoP的紧矢量场,可以实现捕获瑞利粒子的不对称自旋和轨道运动。

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