2009
DOI: 10.1088/0031-8949/79/03/035501
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The dynamics of formation of monolayer dust structures in a confining electric field

Abstract: The conditions for formation of monolayer dust structures are investigated for dust grains (interacting via isotropic pair potentials) placed in a confining electric field varying linearly with position. The relationships between the grain interaction potential, the number of grains and the gradient of the confining field of the electric trap are established. A criterion for instability of a monolayer dust structure is proposed.

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Cited by 44 publications
(26 citation statements)
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“…With the decrease of β , additional layers form in the center of the structure and the single-layered peripheral subsystem decreases in size. This is an expected behavior for a dust system which transforms from a pancake-like structure into a spherical one at β /α = 1 58,59 . In the range β /α = 50 ÷ 300 the central region comprises two or three layers which is the case of interest similar to the experimental system.…”
Section: Multiscale Simulations Of Phase Coexistence In Complex Plasmasmentioning
confidence: 68%
“…With the decrease of β , additional layers form in the center of the structure and the single-layered peripheral subsystem decreases in size. This is an expected behavior for a dust system which transforms from a pancake-like structure into a spherical one at β /α = 1 58,59 . In the range β /α = 50 ÷ 300 the central region comprises two or three layers which is the case of interest similar to the experimental system.…”
Section: Multiscale Simulations Of Phase Coexistence In Complex Plasmasmentioning
confidence: 68%
“…With the decrease of , additional layers form in the center of the structure and the single-layered peripheral subsystem decreases in size. This is an expected behavior for a dust system which transforms from a pancake-like structure into a spherical one at 57 , 58 . In the range the central region comprises two or three layers which is the case of interest similar to the experimental system.…”
Section: Multiscale Simulations Of Phase Coexistence In Complex Plasmasmentioning
confidence: 72%
“…Estimates of the characteristic frequency of the trap ω 1..3 = (eZ α/M) 1/2 , experimentally obtained for the perturbed and equilibrium systems (ω 1 and ω 2 , respectively) as well as analytically calculated (ω 3 ), are shown in table 2. The theoretical estimate ω 3 has been obtained on the basis of approximation for the trap gradient α in the case of an equilibrium cluster of particles interacting via a Yukawa-type screened potential [24]:…”
Section: Experiments and Resultsmentioning
confidence: 99%