Publication:

On Varifold Solutions of Two-Phase Incompressible Viscous Flow with Surface Tension

Date

Date

Date
2015
Journal Article
Published version

Citations

Citation copied

Yeressian, K. (2015). On Varifold Solutions of Two-Phase Incompressible Viscous Flow with Surface Tension. Journal of Mathematical Fluid Mechanics, 17(3), 463–494. https://doi.org/10.1007/s00021-015-0217-6

Abstract

Abstract

Abstract

In this paper using diffuse approximations the existence of a varifold solution to the two-phase Newtonian incompressible viscous flow problem is derived. On the free surface between the two phases we consider surface tension force. Also we prove that for axisymmetric, possibly with swirl, initial velocities and cylindrically symmetric initial volumes occupied by each fluid there exists a global in time axisymmetric, with swirl, solution.

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3 since deposited on 2021-10-20
Acq. date: 2025-11-14

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1 since deposited on 2021-10-20
Acq. date: 2025-11-14

Additional indexing

Creators (Authors)

  • Yeressian, Karen
    affiliation.icon.alt

Journal/Series Title

Journal/Series Title

Journal/Series Title

Volume

Volume

Volume
17

Number

Number

Number
3

Page range/Item number

Page range/Item number

Page range/Item number
463

Page end

Page end

Page end
494

Item Type

Item Type

Item Type
Journal Article

Keywords

Applied Mathematics, Computational Mathematics, Condensed Matter Physics, Mathematical Physics

Language

Language

Language
English

Publication date

Publication date

Publication date
2015-09-01

Date available

Date available

Date available
2021-10-20

Publisher

Publisher

Publisher

ISSN or e-ISSN

ISSN or e-ISSN

ISSN or e-ISSN
1422-6928

OA Status

OA Status

OA Status
Green

Metrics

Downloads

3 since deposited on 2021-10-20
Acq. date: 2025-11-14

Views

1 since deposited on 2021-10-20
Acq. date: 2025-11-14

Citations

Citation copied

Yeressian, K. (2015). On Varifold Solutions of Two-Phase Incompressible Viscous Flow with Surface Tension. Journal of Mathematical Fluid Mechanics, 17(3), 463–494. https://doi.org/10.1007/s00021-015-0217-6

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