Arthur Ashkin Created 2026-10-18 Updated 2026-11-05
Arthur Ashkin demonstrated that radiation pressure from a continuous laser could accelerate and trap microscopic particles. This made transfer of optical momentum a tool for controlling matter rather than merely a correction to optical measurements. Later, he and collaborators demonstrated a single-beam gradient-force optical trap: a strongly focused beam held dielectric particles in water. The optical tweezers arrangement balances the restoring effect of the intensity gradient against the forces tending to push the particle away.[ref]
Acceleration and Trapping of Particles by Radiation Pressure by Arthur Ashkin. 1970 abstract: acceleration and stable optical potential wells
[ref]Observation of a single-beam gradient force optical trap for dielectric particles by Arthur Ashkin and others. 1986 abstract: single-beam trapping in water
A physicist who researched nonlinear optics and optical trapping at Bell Laboratories.[ref]
In Memoriam: Arthur Ashkin, 1922–2020 by Optical Society. Independent professional identity
Portrait of Arthur Ashkin
. Bengt Nyman; existing crop, resizing, levels, color and sharpening by WikiPedant. Creative Commons Attribution 2.0 Generic., via Wikimedia Commons. Source. Ashkin radiation-pressure trapping experiment Created 2026-10-18 Updated 2026-10-20
Arthur Ashkin's 1970 first experiment suspended transparent latex spheres in water inside a glass cell. A horizontal argon laser beam, focused to a radius, illuminated individual beads viewed through a microscope. An off-centre bead moved toward the beam axis and downstream until reaching the cell wall; blocking the beam released it into Brownian motion. Transparent particles and liquid reduced competing thermal effects. This observed sequence separates transverse attraction from downstream radiation pressure: wall-assisted confinement is not free three-dimensional confinement by one beam.[ref]
Acceleration and Trapping of Particles by Radiation Pressure by Arthur Ashkin. A. Ashkin, Acceleration and Trapping of Particles by Radiation Pressure, 1970, p. 156 and Fig. 1(a)
The beam-blocking comparison is particularly informative: persistence against a wall while illuminated and release when illumination stops test an optical cause. To infer a force from the downstream velocity, one additionally needs a linear drag model and the bead's distance from the wall; the observed motion alone does not calibrate an unrestricted harmonic optical trap.
Optical tweezers Created 2026-10-06 Updated 2026-10-18
Optical tweezers hold and move a small particle using the force exerted by a tightly focused beam of light, usually from a laser. They can position transparent beads in a liquid and manipulate suitable biological cells. Attaching a molecule to a trapped bead turns the bead into a handle: a measured bead displacement, together with a calibrated spring constant, reveals the force exerted on the attachment. This makes microscopic manipulation and measurement possible without a mechanical tool touching the bead. Living biological cells were manipulated with infrared beams by Ashkin, Dziedzic and Yamane in 1987; Svoboda and Block used trapped beads to measure forces from individual molecules in 1994. [ref]
https://doi.org/10.1038/330769a0. Ashkin, Dziedzic and Yamane, Optical trapping and manipulation of single cells using infrared laser beams, 1987
[ref]https://www.andrew.cmu.edu/course/42-620/handouts/svoboda_cell_94.pdf. Svoboda and Block, Force and Velocity Measured for Single Kinesin Molecules, 1994
.Why can light pull a bead towards a focus? Light carries momentum. A transparent bead with a higher refractive index than the surrounding liquid bends transmitted light rays by refraction, changing their momentum; conservation of momentum requires an opposite transfer to the bead. In the geometrical optics picture, unequal illumination of a displaced bead produces a net restoring force towards the brighter region. For a particle much smaller than the wavelength, a physical optics description replaces that ray picture. The detailed force depends on particle size, refractive index, beam shape and wavelength; the qualitative attraction does not supply a universal formula for every particle.
The optical gradient force draws a suitable transparent bead towards high illumination, while the optical scattering force generally pushes along beam propagation. A stable three-dimensional optical trap needs a balance with a restoring force in each direction: transverse confinement alone does not ensure axial confinement. Strong focusing can make the backward axial gradient contribution large enough to balance the forward scattering contribution, with the equilibrium displaced from the focus. Higher refractive index alone is insufficient; absorbing particles, different index contrasts and different beam geometries can behave differently. [ref]
Observation of a single-beam gradient force optical trap for dielectric particles by Arthur Ashkin and others. Ashkin, Dziedzic, Bjorkholm and Chu, Observation of a single-beam gradient force optical trap for dielectric particles, 1986, pp. 288–289
.Historically, Ashkin's 1970 experiments accelerated and trapped particles using radiation pressure. The 1986 paper by Ashkin, Dziedzic, Bjorkholm and Chu demonstrated the single-beam gradient optical trap for transparent particles. These are distinct steps: the earlier work established optical manipulation, and the later work supplied the tightly focused single-beam arrangement. [ref]
Acceleration and Trapping of Particles by Radiation Pressure by Arthur Ashkin. Ashkin, Acceleration and Trapping of Particles by Radiation Pressure, 1970
[ref]Observation of a single-beam gradient force optical trap for dielectric particles by Arthur Ashkin and others. Ashkin, Dziedzic, Bjorkholm and Chu, 1986
.Near a stable equilibrium, a harmonic optical trap behaves like a spring; thermal calibration of an optical trap uses its Brownian motion to determine the effective spring constant. The later passage through a translating optical trap sections instead consider a moving localized potential energy, which need not remain harmonic throughout a passage.
