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JOURNALS // Pis'ma v Zhurnal Èksperimental'noi i Teoreticheskoi Fiziki // Archive

Pis'ma v Zh. Èksper. Teoret. Fiz., 2001 Volume 73, Issue 12, Pages 759–762 (Mi jetpl4433)

This article is cited in 2 papers

CONDENSED MATTER

Magnetic moment relaxation of a shallow acceptor center in heavily doped silicon

T. N. Mamedova, D. G. Andrianovb, D. Herlachc, V. N. Gorelkind, K. I. Gritsaja, V. N. Duginova, O. Kormanne, J. Majore, A. V. Stoikova, U. Zimmermannc

a Joint Institute for Nuclear Research, Dubna, Moskovskaya obl.
b JSC "Giredmet" SRC RF, the Federal State Research and Design Institute of Rare Metal Industry
c Paul Scherrer Institute
d Moscow Institute of Physics and Technology (State University), Dolgoprudny, Moscow region
e Max-Planck-Institut für Metallforschung

Abstract: Results of studying the temperature dependence of the residual polarization of negative muons in crystalline silicon with germanium ($9\times 10^{19}\,$cm$^{-3}$) and boron ($4.1\times 10^{18}, 1.34\times 10^{19}$, and $4.9\times 10^{19}\,$cm$^{-3}$) impurities are presented. It is found that, similarly to $n$-and $p$-type silicon samples with impurity concentrations up to $\sim 10^{17}\,$cm$^{-3}$ , the relaxation rate $\nu$ of the magnetic moment of a $\mu$Al acceptor in silicon with a high impurity concentration of germanium ($9\times 10^{19}\,$cm$^{-3}$ ) depends on temperature as $\nu\sim T^q , q\approx 3$ at $T=(5{-}30)\,$ K. An increase in the absolute value of the relaxation rate and a weakening of its temperature dependence are observed in samples of degenerate silicon in the given temperature range. Based on the experimental data obtained, the conclusion is made that the spin-exchange scattering of free charge carriers makes a significant contribution to the magnetic moment relaxation of a shallow acceptor center in degenerate silicon at $T\lesssim 30$ K. Estimates are obtained for the effective cross section of the spin-exchange scattering of holes ($\sigma_h$) and electrons ($\sigma_e$) from an Al acceptor center in Si: $\sigma_h\sim 10^{-13}\,$cm$^2$ and $\sigma_e\sim 8\times 10^{-15}\,$cm$^2$ at the acceptor (donor) impurity concentration $n_a (n_d )\sim 4\times 10^{18}\,$cm$^{-3}$.

PACS: 71.55.Cn, 76.75.+i

Received: 30.05.2001


 English version:
Journal of Experimental and Theoretical Physics Letters, 2001, 73:12, 674–677

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