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Mathematical model of two-layer in pipe. / Matveev, Sergey K.; Jaichibekov, Nurbulat Zh; Shalabayeva, Bakyt S.

International Conference "Functional Analysis In Interdisciplinary Applications", FAIA 2017. ред. / Tynysbek Kal'menov; Makhmud Sadybekov. Том 1880 American Institute of Physics, 2017. 060015.

Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференцийстатья в сборнике материалов конференциинаучнаяРецензирование

Harvard

Matveev, SK, Jaichibekov, NZ & Shalabayeva, BS 2017, Mathematical model of two-layer in pipe. в T Kal'menov & M Sadybekov (ред.), International Conference "Functional Analysis In Interdisciplinary Applications", FAIA 2017. Том. 1880, 060015, American Institute of Physics, International Conference on Functional Analysis In Interdisciplinary Applications, FAIA 2017, Astana, Казахстан, 2/10/17. https://doi.org/10.1063/1.5000669

APA

Matveev, S. K., Jaichibekov, N. Z., & Shalabayeva, B. S. (2017). Mathematical model of two-layer in pipe. в T. Kal'menov, & M. Sadybekov (Ред.), International Conference "Functional Analysis In Interdisciplinary Applications", FAIA 2017 (Том 1880). [060015] American Institute of Physics. https://doi.org/10.1063/1.5000669

Vancouver

Matveev SK, Jaichibekov NZ, Shalabayeva BS. Mathematical model of two-layer in pipe. в Kal'menov T, Sadybekov M, Редакторы, International Conference "Functional Analysis In Interdisciplinary Applications", FAIA 2017. Том 1880. American Institute of Physics. 2017. 060015 https://doi.org/10.1063/1.5000669

Author

Matveev, Sergey K. ; Jaichibekov, Nurbulat Zh ; Shalabayeva, Bakyt S. / Mathematical model of two-layer in pipe. International Conference "Functional Analysis In Interdisciplinary Applications", FAIA 2017. Редактор / Tynysbek Kal'menov ; Makhmud Sadybekov. Том 1880 American Institute of Physics, 2017.

BibTeX

@inproceedings{3ec49f1e05db4551a6498afa5a0e8312,
title = "Mathematical model of two-layer in pipe",
abstract = "The problem of stationary turbulent flow in an inclined pipe of two immiscible liquids is solving. The formulation and method of solving the problem are close to our previous works, but the flow is turbulent. At the phase surface (y = h, h is the depth of the lower layer of the liquid) axial velocity w, frictional stress and turbulent viscosity νt are assumed to be continuous, the densities ρi and molecular viscosities νi are different for i = 1 (y ≤ h) and for i = 2 (y ≥ h). The equations of momentum in each layer and the equation for turbulent viscosity are numerically solved. At moderate Reynolds numbers, the regimes were observed in the calculations when in a layer with a small volume fraction the flow became laminar with turbulent flow in the second layer.",
author = "Matveev, {Sergey K.} and Jaichibekov, {Nurbulat Zh} and Shalabayeva, {Bakyt S.}",
year = "2017",
month = sep,
day = "11",
doi = "10.1063/1.5000669",
language = "English",
volume = "1880",
editor = "Tynysbek Kal'menov and Makhmud Sadybekov",
booktitle = "International Conference {"}Functional Analysis In Interdisciplinary Applications{"}, FAIA 2017",
publisher = "American Institute of Physics",
address = "United States",
note = "International Conference on Functional Analysis In Interdisciplinary Applications, FAIA 2017 ; Conference date: 02-10-2017 Through 05-10-2017",

}

RIS

TY - GEN

T1 - Mathematical model of two-layer in pipe

AU - Matveev, Sergey K.

AU - Jaichibekov, Nurbulat Zh

AU - Shalabayeva, Bakyt S.

PY - 2017/9/11

Y1 - 2017/9/11

N2 - The problem of stationary turbulent flow in an inclined pipe of two immiscible liquids is solving. The formulation and method of solving the problem are close to our previous works, but the flow is turbulent. At the phase surface (y = h, h is the depth of the lower layer of the liquid) axial velocity w, frictional stress and turbulent viscosity νt are assumed to be continuous, the densities ρi and molecular viscosities νi are different for i = 1 (y ≤ h) and for i = 2 (y ≥ h). The equations of momentum in each layer and the equation for turbulent viscosity are numerically solved. At moderate Reynolds numbers, the regimes were observed in the calculations when in a layer with a small volume fraction the flow became laminar with turbulent flow in the second layer.

AB - The problem of stationary turbulent flow in an inclined pipe of two immiscible liquids is solving. The formulation and method of solving the problem are close to our previous works, but the flow is turbulent. At the phase surface (y = h, h is the depth of the lower layer of the liquid) axial velocity w, frictional stress and turbulent viscosity νt are assumed to be continuous, the densities ρi and molecular viscosities νi are different for i = 1 (y ≤ h) and for i = 2 (y ≥ h). The equations of momentum in each layer and the equation for turbulent viscosity are numerically solved. At moderate Reynolds numbers, the regimes were observed in the calculations when in a layer with a small volume fraction the flow became laminar with turbulent flow in the second layer.

UR - http://www.scopus.com/inward/record.url?scp=85029847262&partnerID=8YFLogxK

U2 - 10.1063/1.5000669

DO - 10.1063/1.5000669

M3 - Conference contribution

AN - SCOPUS:85029847262

VL - 1880

BT - International Conference "Functional Analysis In Interdisciplinary Applications", FAIA 2017

A2 - Kal'menov, Tynysbek

A2 - Sadybekov, Makhmud

PB - American Institute of Physics

T2 - International Conference on Functional Analysis In Interdisciplinary Applications, FAIA 2017

Y2 - 2 October 2017 through 5 October 2017

ER -

ID: 36616785