相关实验视频
Updated: Jan 7, 2026

06:53
Scanning SQUID Study of Vortex Manipulation by Local Contact
Published on: February 1, 2017
7.2K
通过嵌套的螺旋阵列对场的纵向拓操纵
Ying Wang1, Jianmin Wu1, Li Ma1,2
1Department of Physics, Changzhi University, Changzhi 046011, China.
iScience
|December 30, 2025
概括
这项研究探讨了束在其路径上的变化,揭示了它们的拓电荷的逐步减少. 这项研究推进了轨道角动量技术和用于微粒子操纵的光学针.
科学领域:
- 光学和光子学 在光学和光子学.
- 轻物质相互作用 轻物质相互作用
- 光学信息科学是指光学信息科学.
背景情况:
- 束具有螺旋相波面,在光学信息科学和光物质相互作用方面显示出潜力.
- 现有的研究主要研究静态横向性质,忽视纵向动力学.
研究的目的:
- 系统地研究波束的纵向演变.
- 建立纵向旋场传播和特征的理论框架.
主要方法:
- 构建了一个嵌套的螺旋阵列,带有梯度分布的拓电荷.
- 采用波面调制和参数拓电荷调节.
- 执行数值模拟来分析光束传播特征.
主要成果:
- 观察到依赖传播的强度增强和随后的衰减.
- 确认该相在传播过程中保持着亚齐木斯旋转对称性.
- 证明了拓电荷与螺旋阵列数量成比例的逐步下降.
结论:
- 多维旋调制机制为轨道角动量复合提供了理论基础.
- 这项工作支持开发先进的系统来操纵光学子中的微粒.
相关概念视频
Divergence and Curl of Magnetic Field
3.9K
The magnetic field due to a volume current distribution given by the Biot–Savart Law can be expressed as follows:
3.9K
Divergence and Curl of Electric Field
7.0K
The divergence of a vector is a measure of how much the vector spreads out (diverges) from a point. For example, an electric field vector diverges from the positive charge and converges at the negative charge. The divergence of an electric field is derived using Gauss's law and is equal to the charge density divided by the permittivity of space. Mathematically, it is expressed as
7.0K
Toroids
3.8K
A toroid is a closely wound donut-shaped coil constructed using a single conducting wire. In general, it is assumed that a toriod consists of multiple circular loops perpendicular to its axis.
When connected to a supply, the magnetic field generated in the toroid has field lines circular and concentric to its axis. Conventionally, the direction of this magnetic field is expressed using the right-hand rule. If the fingers of the right hand curl in the current direction, the thumb points in...
When connected to a supply, the magnetic field generated in the toroid has field lines circular and concentric to its axis. Conventionally, the direction of this magnetic field is expressed using the right-hand rule. If the fingers of the right hand curl in the current direction, the thumb points in...
3.8K
Magnetic Field Of A Current Loop
6.2K
Consider a circular loop with a radius a, that carries a current I. The magnetic field due to the current at an arbitrary point P along the axis of the loop can be calculated using the Biot-Savart law.
6.2K
Torsion of Noncircular Members
507
Circular shafts undergoing torsional stress maintain their cross-sectional integrity due to their axisymmetric nature. This symmetry ensures an even distribution of stress, allowing the shaft to withstand torsion without distorting. In contrast, square bars, lacking this axial symmetry, experience significant distortion across their cross-sections when subjected to torsion, with the exception of along their diagonals and at lines connecting midpoints. A detailed examination of a cubic element...
507
Magnetic Field Lines
5.4K
The representation of magnetic fields by magnetic field lines is very useful in visualizing the strength and direction of the magnetic field. Each of the magnetic field lines forms a closed loop. The field lines emerge from the north pole (N), loop around to the south pole (S), and continue through the bar magnet back to the north pole.
Magnetic field lines follow several hard-and-fast rules:
Magnetic field lines follow several hard-and-fast rules:
5.4K

