2013
DOI: 10.1103/physrevb.87.174508
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Velocity distributions of tracer particles in thermal counterflow in superfluid4He

Abstract: Quantum turbulence accompanying thermal counterflow in superfluid 4 He was recently visualized by the Maryland group, using micron-sized tracer particles of solid hydrogen (J. Phys. Soc. Jpn. 77, 111007 (2008)) . In order to understand the observations we formulate the coupled dynamics of fine particles and quantized vortices, in the presence of a relative motion of the normal and superfluid components. Numerical simulations based on this formulation are shown to agree reasonably well with experimental observ… Show more

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Cited by 21 publications
(24 citation statements)
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“…It should also be kept in mind that while fluctuations of the local vortex line velocity play a large role in G1 velocity fluctuations [18], they are not solely responsible. Other factors, such as drag from the normal fluid, can also affect the G1 particle velocity [7,8]. Nonetheless, the results indicate that use of PTV to estimate c 2 is indeed feasible, implying that the parameter can be spatially resolved by estimating its local value based on local G1 velocity fluctuations.…”
Section: Experimental Measurement Of Cmentioning
confidence: 94%
“…It should also be kept in mind that while fluctuations of the local vortex line velocity play a large role in G1 velocity fluctuations [18], they are not solely responsible. Other factors, such as drag from the normal fluid, can also affect the G1 particle velocity [7,8]. Nonetheless, the results indicate that use of PTV to estimate c 2 is indeed feasible, implying that the parameter can be spatially resolved by estimating its local value based on local G1 velocity fluctuations.…”
Section: Experimental Measurement Of Cmentioning
confidence: 94%
“…To this end, we perform a series of numerical experiments, extending the work of Mineda et al [14], which simulates the movement of seeding particles in the velocity field due to the counterflow tangle of quantized vortices. We find that a trapped particle deforms the vortex on which it is trapped, stretching it in the direction of the flowing normal fluid, via the action of the Stokes drag.…”
Section: Introductionmentioning
confidence: 99%
“…In order to take account for the particle-vortex interaction, we introduce the equation of motion for a trapped particle as described in Ref. [13]. By making three assumptions, we are able to let a vortex point represent the trapped particle.…”
Section: Methodsmentioning
confidence: 99%