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R. Donnelly, R. Hallock (1991)
Quantized Vortices in Helium II
R. Feynman (1971)
T5 – APPLICATION OF QUANTUM MECHANICS TO LIQUID HELIUM*
citation_title=of Multidimensional Problems of Gas Dynamics, citation_publication_date= (1976)
of Multidimensional Problems of Gas Dynamics
Mutual friction in a heat current in liquid helium II. III. Theory of mutual friction W.F. Vinen (1957)
Proc. R. Soc. Lond.
L. Kondaurova, S. Nemirovskii, M. Nedoboiko (1999)
Mutual influence of quantum vortices and heat pulses in superfluid heliumLow Temperature Physics, 25
S. Nemirovskii, V. Lebedev (1983)
Hydrodynamics of superfluid turbulenceJournal of Experimental and Theoretical Physics
V.V. Lebedev S.K. Nemirovsky (1983)
Hydrodynamics of superfluid turbulenceSov. Phys.— JETP, 57
W. Vinen (1957)
Mutual friction in a heat current in liquid helium II I. Experiments on steady heat currentsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 240
A. Kryukov, A. Mednikov (2006)
Experimental study of HE-II boiling on a sphereJournal of Applied Mechanics and Technical Physics, 47
W. Vinen (1957)
Mutual friction in a heat current in liquid helium II III. Theory of the mutual frictionProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 242
Mutual friction in a heat current in liquid helium II. I. Experiments on steady heat currents. II. Experiments on transient effects W.F. Vinen (1957)
W.F. Vinen, Mutual friction in a heat current in liquid helium II. I. Experiments on steady heat currents. II. Experiments on transient effects, Proc. R. Soc. Lond., 1957, Ser. A 240, P. 114–143.
W. Fiszdon, M. Schwerdtner, G. Stamm, W. Poppe (1990)
Temperature overshoot due to quantum turbulence during the evolution of moderate heat pulses in He IIJournal of Fluid Mechanics, 212
R. Feynman (1955)
Chapter II Application of Quantum Mechanics to Liquid HeliumProgress in low temperature physics, 1
Abstract Results of simulation study of evolution of solitary intensive second-sound waves spreading in superfluid helium are presented. Quantitative description was carried out on the basis of equations of hydrodynamics of superfluid turbulence (HST). HST equations with second-order accuracy (relative parameter deviation from equilibrium) were written for the cases of planar, cylindrical, and spherical geometries. The system of equations was solved using the disruption decay technique. Calculations were carried out for the temperature of undisturbed helium T 0 = 1.4 K. Simulation results were compared with experimental data.
Thermophysics and Aeromechanics – Springer Journals
Published: Jun 1, 2008
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