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Dynamic analysis of trapping and escaping in dual beam optical trap

机译:双光束光阱俘获逃逸的动力学分析

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In this paper, we simulate the dynamic movement of a dielectric sphere in optical trap. This dynamic analysis can be used to calibrate optical forces, increase trapping efficiency and measure viscous coefficient of surrounding medium. Since an accurate dynamic analysis is based on a detailed force calculation, we calculate all forces a sphere receives. We get the forces of dual-beam gradient radiation pressure on a micron-sized dielectric sphere in the ray optics regime and utilize Einstein-Ornstein-Uhlenbeck to deal with its Brownian motion forces. Hydrodynamic viscous force also exists when the sphere moves in liquid. Forces from buoyance and gravity are also taken into consideration. Then we simulate trajectory of a sphere when it is subject to all these forces in a dual optical trap. From our dynamic analysis, the sphere can be trapped at an equilibrium point in static water, although it permanently fluctuates around the equilibrium point due to thermal effects. We go a step further to analyze the effects of misalignment of two optical traps. Trapping and escaping phenomena of the sphere in flowing water are also simulated. In flowing water, the sphere is dragged away from the equilibrium point. This dragging distance increases with the decrease of optical power, which results in escaping of the sphere with optical power below a threshold. In both trapping and escaping process we calculate the forces and position of the sphere. Finally, we analyze a trapping region in dual optical tweezers.
机译:在本文中,我们模拟了光陷阱中介电球的动态运动。这种动态分析可用于校准光学力,提高捕获效率并测量周围介质的粘滞系数。由于精确的动态分析是基于详细的力计算,因此我们可以计算球体承受的所有力。我们在射线光学系统中获得了微米级介电球上的双光束梯度辐射压力的力,并利用爱因斯坦-奥恩斯坦-乌伦贝克处理其布朗运动力。当球体在液体中移动时,也会存在流体动力粘性力。还考虑了浮力和重力的作用力。然后,当球在双光学陷阱中受到所有这些力时,我们将模拟球的轨迹。根据我们的动态分析,尽管由于热效应,球体会在平衡点附近永久波动,但仍可以将其捕获在静态水中的平衡点处。我们更进一步分析了两个光阱的未对准影响。还模拟了球体在流动水中的诱捕和逃逸现象。在流动的水中,球体被拖离平衡点。该拖曳距离随着光功率的减小而增加,这导致光功率低于阈值时球体逃逸。在捕获和逃逸过程中,我们都计算球的力和位置。最后,我们分析了双光镊中的陷印区域。

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