1977
DOI: 10.1088/0022-3719/10/21/004
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Donor binding energies in multivalley semiconductors

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Cited by 34 publications
(10 citation statements)
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“…Thus, Umklapp scattering terms from the periodic lattice potential are more important, as it is easier for reciprocal lattice vectors G to 'resonantly' match differences k − k between two momenta belonging to separate Brillouin zones. The inter-valley weights C G (k 0ν , k 0µ ) (µ = ν) with G = 0 are thus expected to be more significant, as direct pseudopotential calculations show 17,34 . Our solution is to include the full Bloch structure of the donor states: the list of the relevant weights 34 .…”
Section: Multi-valley Effective Mass Theory Of Donors In Gementioning
confidence: 99%
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“…Thus, Umklapp scattering terms from the periodic lattice potential are more important, as it is easier for reciprocal lattice vectors G to 'resonantly' match differences k − k between two momenta belonging to separate Brillouin zones. The inter-valley weights C G (k 0ν , k 0µ ) (µ = ν) with G = 0 are thus expected to be more significant, as direct pseudopotential calculations show 17,34 . Our solution is to include the full Bloch structure of the donor states: the list of the relevant weights 34 .…”
Section: Multi-valley Effective Mass Theory Of Donors In Gementioning
confidence: 99%
“…However, the theoretical understanding of Ge donors is not well developed: the most modern approaches to describing the electron orbital states date back to the '70s [15][16][17] , with a satisfactory theory still missing to date. Nonetheless, a detailed picture is crucial for deciding whether Ge-donor spins could make promising qubits, and for anticipating the most desirable regimes for spin manipulation in such devices.…”
Section: Introductionmentioning
confidence: 99%
“…The coefficient C nm kY q determines the relative weight of intravalley and intervalley transitions. On using the approximation of Shindo-Altarelli [24,25] for the state jnY ki we get…”
Section: The Dielectric Functionmentioning
confidence: 99%
“…We shall limit our analysis of the dielectric function to the long wavelength limit (q 3 0) in the range of densities n % 10 15 to 10 20 cm À3 where an order of magnitude for b is given by (24). It can be seen that the ratio between the intervalley and intravalley contribution to (25) is of the order of 10 À5 to 10 À4 and becomes significant only for those values of q near to the valley separation $ 2DY $ 2 p D. The intravalley contribution to (25) is given by…”
Section: The Static Regimementioning
confidence: 99%
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