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Pis'ma v Zhurnal Èksperimental'noi i Teoreticheskoi Fiziki, 2006, Volume 83, Issue 4, Pages 189–194
(Mi jetpl1249)
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This article is cited in 12 scientific papers (total in 12 papers)
CONDENSED MATTER
Binding of electron states in multilayer strained Ge/Si heterostructures with type-II quantum dots
A. I. Yakimov, A. V. Dvurechenskii, A. A. Bloshkin, A. V. Nenashev Institute of Semiconductor Physics of SB RAS
Abstract:
Mechanical strains in a multilayer Ge/Si(001) heterostructure with vertically aligned Ge nanoclusters (quantum dots) are calculated using an interatomic potential based on the Keating valence-force-field model. It is found that the nonuniform spatial elastic strain distribution in this medium gives rise to a three-dimensional potential well for electrons in the strained Si layers near Ge nanoclusters. The depth of the potential well reaches 100 meV, and its spatial dimensions are determined by the diameter of the Ge nanoclusters. For a structure consisting of four Ge islands 23 nm in diameter arranged one above another, the electron binding energies in this well and the spatial electron density distribution are determined. The ground state has an s-like symmetry and is characterized by an electron binding energy of ~95 and ~60 meV for the elemental composition of Ge in the nanoclusters c = 1 and c = 0.7, respectively. The existence of bound electron states in the conduction band of strained Si must lead to a relaxation of the selection rules that determine the low efficiency of the radiative recombination in indirect-gap semiconductors. This explains the high value of the oscillator strength observed for the interband transitions in multilayer Ge/Si(001) structures with vertical correlation of the arrangement of Ge nanoclusters.
Received: 10.01.2006
Citation:
A. I. Yakimov, A. V. Dvurechenskii, A. A. Bloshkin, A. V. Nenashev, “Binding of electron states in multilayer strained Ge/Si heterostructures with type-II quantum dots”, Pis'ma v Zh. Èksper. Teoret. Fiz., 83:4 (2006), 189–194; JETP Letters, 83:4 (2006), 156–161
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https://www.mathnet.ru/eng/jetpl1249 https://www.mathnet.ru/eng/jetpl/v83/i4/p189
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