1979
DOI: 10.1007/bf00118715
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Mobility of negative ions in superfluid 3He-B

Abstract: We calculate the mobility of negative ions in superfluid 3He-B. We first derive the general formula for the mobility, and show that to a good approximation the scattering of quasiparticles from an ion may be treated as elastic, both in the superfluid for temperatures not too far below the transition temperature and also in the normal state. The scattering cross section in the superfluid is then calculated in terms of normal state properties; as we show, it is vital to include the effects of superfluid correlat… Show more

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Cited by 67 publications
(24 citation statements)
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“…It is convenient to work with the Fourier transform of (26). We write the energy-dependent single-particle propagator G(p, E) in the unperturbed superfluid as 22 1 G(P' E) = E2-~Z--~p \-A* (/~) E-,~p/ (27) where A(/~)= A(iG + i/~y)l is the energy gap matrix (4).…”
Section: Quasiparticle Scat]fering Amplitudementioning
confidence: 99%
See 3 more Smart Citations
“…It is convenient to work with the Fourier transform of (26). We write the energy-dependent single-particle propagator G(p, E) in the unperturbed superfluid as 22 1 G(P' E) = E2-~Z--~p \-A* (/~) E-,~p/ (27) where A(/~)= A(iG + i/~y)l is the energy gap matrix (4).…”
Section: Quasiparticle Scat]fering Amplitudementioning
confidence: 99%
“…4 The ,it and nl are spherical Bessel and Neumann functions of order L The differential quasiparticle-ion scattering cross section in the normal state is illustrated in a polar plot in units of zrR 2 in Fig. 3, with p~R = 8.45.…”
Section: Quasiparticle-ion Cross Sectionsmentioning
confidence: 99%
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“…Recently we showed 1 that the rapid mobility increase of negative ions in 3 He-£ just below T c is due to a novel scattering phenomenon. 2 Here we evaluate the mobility of negative ions in 3 He-A where the important new feature is the anisotropy of the spectrum of elementary excitations, which leads to the observed tensor structure for the mobility. 3 The striking constancy of the normal-state mobility throughout the Fermi-liquid regime 1 is explained by the large size of the ion, a cavity of radius R = 10-20 A enclosing an electron.…”
mentioning
confidence: 99%