2007
DOI: 10.1063/1.2745222
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Anisotropic optical phonon scattering of holes in cubic semiconductors

Abstract: The formula for the nonpolar optical phonon scattering rate of holes in cubic semiconductors is obtained in the case of strong valence band anisotropy. The deformation potential approximation is used. A three-band, 6×6, k∙p Luttinger-Kohn representation includes states belonging to the heavy, light, and split-off bands. Mixing with the latter causes strong anisotropy in the transition matrix elements as well as in the density of final states. The derived formula is recommended for silicon, where inter- and int… Show more

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Cited by 4 publications
(3 citation statements)
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“…[1][2][3] Several previous studies have suggested that the anisotropy of carrier distributions is closely related to the generation of coherent phonons. 1,[4][5][6] Dolguikh et al theoretically showed that the anisotropy in Si originates from the non-parabolic energy dispersion of valence bands. 4) In the valence bands, at k ¼ 0, the energy surfaces of the heavy and light hole bands are characterized by a parabolic shape.…”
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confidence: 99%
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“…[1][2][3] Several previous studies have suggested that the anisotropy of carrier distributions is closely related to the generation of coherent phonons. 1,[4][5][6] Dolguikh et al theoretically showed that the anisotropy in Si originates from the non-parabolic energy dispersion of valence bands. 4) In the valence bands, at k ¼ 0, the energy surfaces of the heavy and light hole bands are characterized by a parabolic shape.…”
mentioning
confidence: 99%
“…1,[4][5][6] Dolguikh et al theoretically showed that the anisotropy in Si originates from the non-parabolic energy dispersion of valence bands. 4) In the valence bands, at k ¼ 0, the energy surfaces of the heavy and light hole bands are characterized by a parabolic shape. 7) Away from k ¼ 0, the energy dispersion is no longer parabolic due to mixing among the three valence bands.…”
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confidence: 99%
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