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Elastic fields and physical properties of surface quantum dots. / Bert, N. A.; Kolesnikova, A. L.; Korolev, I. K.; Romanov, A. E.; Freidin, A. B.; Chaldyshev, V. V.; Aifantis, E. C.

в: Physics of the Solid State, Том 53, № 10, 10.2011, стр. 2091-2102.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Bert, NA, Kolesnikova, AL, Korolev, IK, Romanov, AE, Freidin, AB, Chaldyshev, VV & Aifantis, EC 2011, 'Elastic fields and physical properties of surface quantum dots', Physics of the Solid State, Том. 53, № 10, стр. 2091-2102. https://doi.org/10.1134/S1063783411100052

APA

Bert, N. A., Kolesnikova, A. L., Korolev, I. K., Romanov, A. E., Freidin, A. B., Chaldyshev, V. V., & Aifantis, E. C. (2011). Elastic fields and physical properties of surface quantum dots. Physics of the Solid State, 53(10), 2091-2102. https://doi.org/10.1134/S1063783411100052

Vancouver

Bert NA, Kolesnikova AL, Korolev IK, Romanov AE, Freidin AB, Chaldyshev VV и пр. Elastic fields and physical properties of surface quantum dots. Physics of the Solid State. 2011 Окт.;53(10):2091-2102. https://doi.org/10.1134/S1063783411100052

Author

Bert, N. A. ; Kolesnikova, A. L. ; Korolev, I. K. ; Romanov, A. E. ; Freidin, A. B. ; Chaldyshev, V. V. ; Aifantis, E. C. / Elastic fields and physical properties of surface quantum dots. в: Physics of the Solid State. 2011 ; Том 53, № 10. стр. 2091-2102.

BibTeX

@article{588937e746324eb0ad4f2964f0e669ea,
title = "Elastic fields and physical properties of surface quantum dots",
abstract = "Elastic fields in a system consisting of a surface coherent axisymmetric quantum dot-island on a massive substrate have been theoretically studied using the finite element method. An analysis of the influence of the quantum dot shape (form factor) and relative size (aspect ratio) δ on the accompanying elastic fields has revealed two critical quantum dot dimensions, δc1 and δc2. For δ & δc1, the fields are independent of the quantum dot shape and aspect ratio. At δ ≥ δc2, the quantum dot top remains almost undistorted. Variation of the stress tensor component σzz (z is the quantum dot axis of symmetry) reveals a region of tensile stresses, which is located in the substrate under the quantum dot at a particular distance from the interface. Using an approximate analytical formula for the radial component of displacements, model electron microscopy images have been calculated for quantum dot islands with δ & δc1 in the InSb/InAs system. The possibility of stress relaxation occurring in the system via the formation of a prismatic interstitial dislocation loop has been considered.",
author = "Bert, {N. A.} and Kolesnikova, {A. L.} and Korolev, {I. K.} and Romanov, {A. E.} and Freidin, {A. B.} and Chaldyshev, {V. V.} and Aifantis, {E. C.}",
note = "Funding Information: ACKNOWLEDGMENTS This study was supported in part by the Russian Foundation for Basic Research (project no. 10 02 91057 NCNI_a) and the EEC (Marie Curie Project).",
year = "2011",
month = oct,
doi = "10.1134/S1063783411100052",
language = "English",
volume = "53",
pages = "2091--2102",
journal = "Physics of the Solid State",
issn = "1063-7834",
publisher = "МАИК {"}Наука/Интерпериодика{"}",
number = "10",

}

RIS

TY - JOUR

T1 - Elastic fields and physical properties of surface quantum dots

AU - Bert, N. A.

AU - Kolesnikova, A. L.

AU - Korolev, I. K.

AU - Romanov, A. E.

AU - Freidin, A. B.

AU - Chaldyshev, V. V.

AU - Aifantis, E. C.

N1 - Funding Information: ACKNOWLEDGMENTS This study was supported in part by the Russian Foundation for Basic Research (project no. 10 02 91057 NCNI_a) and the EEC (Marie Curie Project).

PY - 2011/10

Y1 - 2011/10

N2 - Elastic fields in a system consisting of a surface coherent axisymmetric quantum dot-island on a massive substrate have been theoretically studied using the finite element method. An analysis of the influence of the quantum dot shape (form factor) and relative size (aspect ratio) δ on the accompanying elastic fields has revealed two critical quantum dot dimensions, δc1 and δc2. For δ & δc1, the fields are independent of the quantum dot shape and aspect ratio. At δ ≥ δc2, the quantum dot top remains almost undistorted. Variation of the stress tensor component σzz (z is the quantum dot axis of symmetry) reveals a region of tensile stresses, which is located in the substrate under the quantum dot at a particular distance from the interface. Using an approximate analytical formula for the radial component of displacements, model electron microscopy images have been calculated for quantum dot islands with δ & δc1 in the InSb/InAs system. The possibility of stress relaxation occurring in the system via the formation of a prismatic interstitial dislocation loop has been considered.

AB - Elastic fields in a system consisting of a surface coherent axisymmetric quantum dot-island on a massive substrate have been theoretically studied using the finite element method. An analysis of the influence of the quantum dot shape (form factor) and relative size (aspect ratio) δ on the accompanying elastic fields has revealed two critical quantum dot dimensions, δc1 and δc2. For δ & δc1, the fields are independent of the quantum dot shape and aspect ratio. At δ ≥ δc2, the quantum dot top remains almost undistorted. Variation of the stress tensor component σzz (z is the quantum dot axis of symmetry) reveals a region of tensile stresses, which is located in the substrate under the quantum dot at a particular distance from the interface. Using an approximate analytical formula for the radial component of displacements, model electron microscopy images have been calculated for quantum dot islands with δ & δc1 in the InSb/InAs system. The possibility of stress relaxation occurring in the system via the formation of a prismatic interstitial dislocation loop has been considered.

UR - http://www.scopus.com/inward/record.url?scp=80053591111&partnerID=8YFLogxK

U2 - 10.1134/S1063783411100052

DO - 10.1134/S1063783411100052

M3 - Article

AN - SCOPUS:80053591111

VL - 53

SP - 2091

EP - 2102

JO - Physics of the Solid State

JF - Physics of the Solid State

SN - 1063-7834

IS - 10

ER -

ID: 97787556