1966
DOI: 10.1103/physrevlett.17.1254
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Fermion-Phonon Interaction: The Attenuation of Sound in a LiquidHe3-He4

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Cited by 72 publications
(11 citation statements)
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“…1 Measurement of the attenuation of first sound at very low temperatures thus provides a direct measure of r • the attenuation calculated here agrees well with the recent measurements of Abraham, Eckstein, Ketterson, and Vignos. 2 At very low temperatures attenuation due to phonon-phonon scattering rapidly approaches zero. Also, since the Fermi velocity of the He 3 is always much smaller than the first-sound velocity, damping of sound by single-particle excitations from the Fermi sea is forbidden by energy conservation.…”
mentioning
confidence: 99%
“…1 Measurement of the attenuation of first sound at very low temperatures thus provides a direct measure of r • the attenuation calculated here agrees well with the recent measurements of Abraham, Eckstein, Ketterson, and Vignos. 2 At very low temperatures attenuation due to phonon-phonon scattering rapidly approaches zero. Also, since the Fermi velocity of the He 3 is always much smaller than the first-sound velocity, damping of sound by single-particle excitations from the Fermi sea is forbidden by energy conservation.…”
mentioning
confidence: 99%
“…where the operator matrix is R = (w -kv3-iI) -1 v~ =Oej/Opj is the quasiparticle velocity, e 3 =p~/2m~, the ket vector IV) is equal to In fact, the entire difficulty of the solution has been reduced to the calculation of the expression ~ = -( VL V) + ( VlRo~l V) entering in (5), which defines the velocity variation AC RetO-C0k C-Co~_6m p3+ l_l_ReY { (6) C Cok Co 2mi p4 2p4 and the sound absorption coefficient tO oq = Im k ---Im Y{ (7) 2p4C For further calculations, it is necessary to write the collision integrals /jk explicitly.…”
Section: Initial Equations First-sound Velocity and Absorptionmentioning
confidence: 99%
“…One of the characteristic features of liquid solutions of 3 He- 4 He is the presence of a first-order phase transition, phase separation, as a result of which the liquid separates into a lighter concentrated phase that is rich in 3 He and a dilute superfluid phase that is rich in 4 He. As T→0 the phase separation curve tends not to zero values of the concentration but to a finite solubility x 0 Ϸ6.7% 3 He.…”
Section: Introductionmentioning
confidence: 99%
“…As T→0 the phase separation curve tends not to zero values of the concentration but to a finite solubility x 0 Ϸ6.7% 3 He. This means that at very low temperatures and xϽx 0 the 3 He- 4 He solution is a homogeneous quantum liquid comprising a solution of a normal Fermi liquid in a superfluid Bose liquid. The properties of such a system have been described in detail in several monographs.…”
Section: Introductionmentioning
confidence: 99%
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