Tutorial on the analytical calculation of optical forces on spherical particles in optical tweezers
arXiv:1902.04807 · doi:10.1364/JOSAB.36.001525
Abstract
Arthur Ashkin was awarded the 2018 Nobel prize in physics for the invention of optical tweezers. Since the first publication in 1986 Optical Tweezers have been used as a tool to measure forces and rheological properties of microscopic systems. For the calibration of these measurements, the knowledge of the forces is fundamental. However, it is still common to deduce the optical forces from assumptions based on the particle size with respect to the trapping laser wavelength. This show the necessity to develop a complete and accurate electromagnetic model that does not depend on early approximations of the force model. Furthermore, the model we developed has several advantages, such as morphology--dependent resonances, size dependence for large spheres, and multipole effects from smaller particles, just to name a few. In this tutorial, we review and discuss the physical modeling of optical forces in optical tweezers, which are the resultant forces exerted by a trapping beam on a sphere of any size and composition.
References in corpus (11)
- Theory of Optical Tweezers
- Multipole expansion of strongly focussed laser beams
- Analytical results for a Bessel function times Legendre polynomials class integrals
- Exact Partial Wave Expansion of Optical Beams with Respect to an Arbitrary Origin
- Electromagnetic forces for an arbitrary optical trapping of a spherical dielectric
- Expansion of Arbitrary Electromagnetic Fields in Terms of Vector Spherical Wave Functions
- Observable effects of anisotropic bubble nucleation
- Casimir interaction between a sphere and a grating
- High spin limits and non-abelian T-duality
- Effect of finite terms on the truncation error of Mie series
- Spontaneous emission from a two--level atom tunneling in a double--well potential
Cited by in corpus (7)
- Metamachines of Pluripotent Colloids
- On-Axis Optical Trapping with Vortex Beams: The Role of the Multipolar Decomposition
- Optimizing optical trap stiffness for Rayleigh particles with a array of Airy beams
- Quantum theory of light interaction with a Lorenz-Mie particle: Optical detection and three-dimensional ground-state cooling
- Optical forces, helicity, angular momentum and how they are all intertwined
- Giant resonant enhancement of optical binding of dielectric particles
- Optical Hoovering on Plasmonic Rinks