2018
DOI: 10.1103/physreve.98.063106
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Experimental modulation and theoretical simulation of zonal oscillation for electrostatically levitated metallic droplets at high temperatures

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Cited by 17 publications
(5 citation statements)
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“…Introduced in this work is a refinement of the Faraday forcing method described in 2018 by Brosius et al 15 to include the mode n = 3 in addition to a modified resonance quantification method. The mode n = 3 has been previously observed in electrostatic levitation systems using relatively large ( D > 4 mm) droplets in the investigation of the stability of levitated Zirconium as a function of size and temperature 16 . The current work aims to include the resonance quantification of mode n = 2 and mode n = 3 as a benchmarking method for determining surface tension of a material using just one levitated sample.…”
Section: Introductionmentioning
confidence: 66%
“…Introduced in this work is a refinement of the Faraday forcing method described in 2018 by Brosius et al 15 to include the mode n = 3 in addition to a modified resonance quantification method. The mode n = 3 has been previously observed in electrostatic levitation systems using relatively large ( D > 4 mm) droplets in the investigation of the stability of levitated Zirconium as a function of size and temperature 16 . The current work aims to include the resonance quantification of mode n = 2 and mode n = 3 as a benchmarking method for determining surface tension of a material using just one levitated sample.…”
Section: Introductionmentioning
confidence: 66%
“…It is notable that the maximum Δr in space is only 2.6×10 À 2 mm for the same droplet size, which is much less than 0.27 mm on the ground. [51] The temperature distributions and flow patterns of the alloy droplet under The average microgravity level (monitored by a gravity measurement instrument installed on the space station) in the x-direction is 2.395×10 À 5 g 0 , in the y-direction is À 4.588×10 À 6 g 0 , in the zdirection is 4.423×10 À 6 g 0 , and the overall average microgravity level is 2.603×10 À 5 g 0 throughout the entire experimental process. (b) Temperaturetime curve (measured by an infrared thermometer) with the maximum undercooling 437 K under microgravity.…”
Section: Resultsmentioning
confidence: 99%
“…However, the projection of liquid Nb 82.7 Si 17.3 alloy is close to a circle (Figure S2b). It is notable that the maximum Δ r in space is only 2.6×10 −2 mm for the same droplet size, which is much less than 0.27 mm on the ground [51] . The temperature distributions and flow patterns of the alloy droplet under microgravity condition were calculated by using the Finite Element Method (Supporting Information, Equation 7–12).…”
Section: Resultsmentioning
confidence: 99%
“…Although the oscillation of a charged drop was widely investigated using theoretical model [19][20][21][22][23][24][25][26][27][28] and numerical simulations [29][30][31][32][33][34] , the underlying physical mechanism behind the differences has not been well understood recently. In this paper, a finite element model is proposed to study the forced oscillations process of an initial sphere drop under the harmonic electric field excitation.…”
Section: Introductionmentioning
confidence: 99%