Standard

Critical dynamics of an advected scalar from the functional renormalization group. / Hnatič, Michal; Kalagov, Georgii; Nalimov, Mikhail.

2017. 321-336 Работа представлена на 10th International Conference on Chaotic Modeling and Simulation, CHAOS 2017, Barcelona, Испания.

Результаты исследований: Материалы конференцийматериалыРецензирование

Harvard

Hnatič, M, Kalagov, G & Nalimov, M 2017, 'Critical dynamics of an advected scalar from the functional renormalization group.', Работа представлена на 10th International Conference on Chaotic Modeling and Simulation, CHAOS 2017, Barcelona, Испания, 30/05/17 - 2/06/17 стр. 321-336.

APA

Hnatič, M., Kalagov, G., & Nalimov, M. (2017). Critical dynamics of an advected scalar from the functional renormalization group.. 321-336. Работа представлена на 10th International Conference on Chaotic Modeling and Simulation, CHAOS 2017, Barcelona, Испания.

Vancouver

Hnatič M, Kalagov G, Nalimov M. Critical dynamics of an advected scalar from the functional renormalization group.. 2017. Работа представлена на 10th International Conference on Chaotic Modeling and Simulation, CHAOS 2017, Barcelona, Испания.

Author

Hnatič, Michal ; Kalagov, Georgii ; Nalimov, Mikhail. / Critical dynamics of an advected scalar from the functional renormalization group. Работа представлена на 10th International Conference on Chaotic Modeling and Simulation, CHAOS 2017, Barcelona, Испания.16 стр.

BibTeX

@conference{b3c4f83769a947b1a7a1ccf2b50c1619,
title = "Critical dynamics of an advected scalar from the functional renormalization group.",
abstract = "We study effects of turbulent motion on the critical behaviour of a non- conserved scalar field using the formalism of the functional renormalization group (FRG). The turbulent advection is simulated by a random Gaussian velocity field with zero mean and correlation function {equation presented} behaviour of the scalar field close to criticality is described by the A model of critical dynamics. Within the local potential approximation to the Wetterich equation we have analysed possible scaling regimes the model reveals and computed corresponding critical ex- ponents. Our outcomes is capable of recovering the one-loop renormalization group functions of the coupling constants.",
keywords = "Critical be-haviour, Non-perturbative renormalization, Stochastic turbulence",
author = "Michal Hnati{\v c} and Georgii Kalagov and Mikhail Nalimov",
note = "Copyright: Copyright 2020 Elsevier B.V., All rights reserved.; 10th International Conference on Chaotic Modeling and Simulation, CHAOS 2017 ; Conference date: 30-05-2017 Through 02-06-2017",
year = "2017",
language = "English",
pages = "321--336",

}

RIS

TY - CONF

T1 - Critical dynamics of an advected scalar from the functional renormalization group.

AU - Hnatič, Michal

AU - Kalagov, Georgii

AU - Nalimov, Mikhail

N1 - Copyright: Copyright 2020 Elsevier B.V., All rights reserved.

PY - 2017

Y1 - 2017

N2 - We study effects of turbulent motion on the critical behaviour of a non- conserved scalar field using the formalism of the functional renormalization group (FRG). The turbulent advection is simulated by a random Gaussian velocity field with zero mean and correlation function {equation presented} behaviour of the scalar field close to criticality is described by the A model of critical dynamics. Within the local potential approximation to the Wetterich equation we have analysed possible scaling regimes the model reveals and computed corresponding critical ex- ponents. Our outcomes is capable of recovering the one-loop renormalization group functions of the coupling constants.

AB - We study effects of turbulent motion on the critical behaviour of a non- conserved scalar field using the formalism of the functional renormalization group (FRG). The turbulent advection is simulated by a random Gaussian velocity field with zero mean and correlation function {equation presented} behaviour of the scalar field close to criticality is described by the A model of critical dynamics. Within the local potential approximation to the Wetterich equation we have analysed possible scaling regimes the model reveals and computed corresponding critical ex- ponents. Our outcomes is capable of recovering the one-loop renormalization group functions of the coupling constants.

KW - Critical be-haviour

KW - Non-perturbative renormalization

KW - Stochastic turbulence

UR - http://www.scopus.com/inward/record.url?scp=85072568451&partnerID=8YFLogxK

M3 - Paper

AN - SCOPUS:85072568451

SP - 321

EP - 336

T2 - 10th International Conference on Chaotic Modeling and Simulation, CHAOS 2017

Y2 - 30 May 2017 through 2 June 2017

ER -

ID: 76334909