Standard

Large-n expansion for m-axial Lifshitz points. / Shpot, M. A.; Pis'mak, Yu M.; Diehl, H. W.

в: Journal of Physics Condensed Matter, Том 17, № 20, 25.05.2005.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Shpot, MA, Pis'mak, YM & Diehl, HW 2005, 'Large-n expansion for m-axial Lifshitz points', Journal of Physics Condensed Matter, Том. 17, № 20. https://doi.org/10.1088/0953-8984/17/20/020

APA

Shpot, M. A., Pis'mak, Y. M., & Diehl, H. W. (2005). Large-n expansion for m-axial Lifshitz points. Journal of Physics Condensed Matter, 17(20). https://doi.org/10.1088/0953-8984/17/20/020

Vancouver

Shpot MA, Pis'mak YM, Diehl HW. Large-n expansion for m-axial Lifshitz points. Journal of Physics Condensed Matter. 2005 Май 25;17(20). https://doi.org/10.1088/0953-8984/17/20/020

Author

Shpot, M. A. ; Pis'mak, Yu M. ; Diehl, H. W. / Large-n expansion for m-axial Lifshitz points. в: Journal of Physics Condensed Matter. 2005 ; Том 17, № 20.

BibTeX

@article{fcf0736d29774bc3baa7fa6636513c9c,
title = "Large-n expansion for m-axial Lifshitz points",
abstract = "The large-n expansion is developed for the study of critical behaviour of d-dimensional systems at m-axial Lifshitz points with an arbitrary number m of modulation axes. The leading nontrivial contributions to O (1/n) are derived for the two independent correlation exponents ηL2 and η L4, and the related anisotropy index θ. The series coefficients of these 1/n corrections are given for general values of m and d with 0≤m≤d and 2+m/2L2, ηL4 and θ are presented for the physically interesting case of a uniaxial Lifshitz point in three dimensions, as well as for some other choices of m and d. A universal coefficient associated with the energy-density pair correlation function is calculated to leading order in 1/n for general values of m and d.",
author = "Shpot, {M. A.} and Pis'mak, {Yu M.} and Diehl, {H. W.}",
year = "2005",
month = may,
day = "25",
doi = "10.1088/0953-8984/17/20/020",
language = "English",
volume = "17",
journal = "Journal of Physics Condensed Matter",
issn = "0953-8984",
publisher = "IOP Publishing Ltd.",
number = "20",

}

RIS

TY - JOUR

T1 - Large-n expansion for m-axial Lifshitz points

AU - Shpot, M. A.

AU - Pis'mak, Yu M.

AU - Diehl, H. W.

PY - 2005/5/25

Y1 - 2005/5/25

N2 - The large-n expansion is developed for the study of critical behaviour of d-dimensional systems at m-axial Lifshitz points with an arbitrary number m of modulation axes. The leading nontrivial contributions to O (1/n) are derived for the two independent correlation exponents ηL2 and η L4, and the related anisotropy index θ. The series coefficients of these 1/n corrections are given for general values of m and d with 0≤m≤d and 2+m/2L2, ηL4 and θ are presented for the physically interesting case of a uniaxial Lifshitz point in three dimensions, as well as for some other choices of m and d. A universal coefficient associated with the energy-density pair correlation function is calculated to leading order in 1/n for general values of m and d.

AB - The large-n expansion is developed for the study of critical behaviour of d-dimensional systems at m-axial Lifshitz points with an arbitrary number m of modulation axes. The leading nontrivial contributions to O (1/n) are derived for the two independent correlation exponents ηL2 and η L4, and the related anisotropy index θ. The series coefficients of these 1/n corrections are given for general values of m and d with 0≤m≤d and 2+m/2L2, ηL4 and θ are presented for the physically interesting case of a uniaxial Lifshitz point in three dimensions, as well as for some other choices of m and d. A universal coefficient associated with the energy-density pair correlation function is calculated to leading order in 1/n for general values of m and d.

UR - http://www.scopus.com/inward/record.url?scp=18744384740&partnerID=8YFLogxK

U2 - 10.1088/0953-8984/17/20/020

DO - 10.1088/0953-8984/17/20/020

M3 - Article

AN - SCOPUS:18744384740

VL - 17

JO - Journal of Physics Condensed Matter

JF - Journal of Physics Condensed Matter

SN - 0953-8984

IS - 20

ER -

ID: 41386677