2012
DOI: 10.1007/s10909-012-0535-5
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Hot Carrier Velocities in Doped and in Ultra-pure Germanium Crystals at Millikelvin Temperatures

Abstract: The velocity laws of electrons and holes in germanium single crystals at millikelvin temperatures are determined as a function of the electric field in the aOE (c) 001 > orientation, based on time-of-flight measurements in cryogenic coplanar grid Ge detectors. Results obtained in two n-type crystals (|N (a) -N (d) |< 10(10) cm(-3) and doped to 10(11) cm(-3)) are compared with the experimental data from previous investigations, and shown to be consistent with Monte-Carlo simulations of carrier transport

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Cited by 3 publications
(3 citation statements)
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“…For an order of magnitude estimate, we consider the case of holes, whose drift velocity at mK temperatures under an electric field of 0.5 V/cm is about 2x10 6 cm/s. 1 (Similar values obtain for electrons.) Assuming a magnetic field of 5 gauss (∼ ten times the terrestrial field) at right angle to the electric field, the ratio of the magnetic to the electric force is ~ 0.2, (*) corresponding author.…”
Section: Introductionsupporting
confidence: 62%
“…For an order of magnitude estimate, we consider the case of holes, whose drift velocity at mK temperatures under an electric field of 0.5 V/cm is about 2x10 6 cm/s. 1 (Similar values obtain for electrons.) Assuming a magnetic field of 5 gauss (∼ ten times the terrestrial field) at right angle to the electric field, the ratio of the magnetic to the electric force is ~ 0.2, (*) corresponding author.…”
Section: Introductionsupporting
confidence: 62%
“…This model will be valid on the condition that phonon scattering be isotropic, and that the intervalley scattering time be long compared to the intravalley scattering time, so that the energy distribution of the electrons in each valley is determined only by intravalley scattering. 2 A closed expression then obtains for the drift velocity v i of an electron in the ith valley as a function of the field E. A single set of experimental data is needed in order to determine this dependence explicitly, namely the electron velocity-versus-field relationship along the <100> symmetry axis [10,11]. 1 The mean value of the field in this distribution is ∼10(q/4πε 0 ε r )N 2/3 scatt , which gives 1 V/cm for N scatt ∼ 4 × 10 10 cm −3 .…”
Section: Impurity Scattering and Electron Anisotropymentioning
confidence: 99%
“…As an approximation, we neglect the hole anisotropy altogether, and apply to all field orientations the same velocity-versus-field relationship, as determined in the <100> direction of the field [11].…”
Section: Impurity Scattering and Electron Anisotropymentioning
confidence: 99%