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Waves propagation in an infinite horizontal layer and a long narrow channel. / Peregudin, Sergey; Kholodova, Svetlana.

2015 International Conference on Mechanics - Seventh Polyakhov's Reading. Institute of Electrical and Electronics Engineers Inc., 2015. 7106766.

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research › peer-review

Harvard

Peregudin, S & Kholodova, S 2015, Waves propagation in an infinite horizontal layer and a long narrow channel. in 2015 International Conference on Mechanics - Seventh Polyakhov's Reading., 7106766, Institute of Electrical and Electronics Engineers Inc., 2015 INTERNATIONAL CONFERENCE ON MECHANICS SEVENTH POLYAKHOV'S READING, Saint Petersburg, Russian Federation, 2/02/15. https://doi.org/10.1109/POLYAKHOV.2015.7106766

APA

Peregudin, S., & Kholodova, S. (2015). Waves propagation in an infinite horizontal layer and a long narrow channel. In 2015 International Conference on Mechanics - Seventh Polyakhov's Reading [7106766] Institute of Electrical and Electronics Engineers Inc.. https://doi.org/10.1109/POLYAKHOV.2015.7106766

Vancouver

Peregudin S, Kholodova S. Waves propagation in an infinite horizontal layer and a long narrow channel. In 2015 International Conference on Mechanics - Seventh Polyakhov's Reading. Institute of Electrical and Electronics Engineers Inc. 2015. 7106766 https://doi.org/10.1109/POLYAKHOV.2015.7106766

Author

Peregudin, Sergey ; Kholodova, Svetlana. / Waves propagation in an infinite horizontal layer and a long narrow channel. 2015 International Conference on Mechanics - Seventh Polyakhov's Reading. Institute of Electrical and Electronics Engineers Inc., 2015.

BibTeX

@inproceedings{ed4e9ae998e0441e8811d2cb97f87884,
title = "Waves propagation in an infinite horizontal layer and a long narrow channel",
abstract = "A system of nonlinear partial differential equations is considered that models perturbations in a layer of an ideal electrically conducting rotating fluid bounded by spatially and temporally varying surfaces with allowance for inertial forces and diffusion of magnetic field. The system is reduced to a scalar equation. The solvability of initial boundary value problems arising in the theory of waves in conducting rotating fluids can be established by analyzing this equation. Solutions to the scalar equation are presented that describe small-amplitude wave propagation in an infinite horizontal layer and a long narrow channel.",
author = "Sergey Peregudin and Svetlana Kholodova",
year = "2015",
month = may,
day = "13",
doi = "10.1109/POLYAKHOV.2015.7106766",
language = "English",
booktitle = "2015 International Conference on Mechanics - Seventh Polyakhov's Reading",
publisher = "Institute of Electrical and Electronics Engineers Inc.",
address = "United States",
note = "2015 INTERNATIONAL CONFERENCE ON MECHANICS SEVENTH POLYAKHOV'S READING : SEVENTH POLYAKHOV'S READING ; Conference date: 02-02-2015 Through 06-02-2015",
url = "http://pol2015.math.spbu.ru/en/, http://pol2015.math.spbu.ru/en/about/, http://pol2015.math.spbu.ru/",

}

RIS

TY - GEN

T1 - Waves propagation in an infinite horizontal layer and a long narrow channel

AU - Peregudin, Sergey

AU - Kholodova, Svetlana

N1 - Conference code: 7

PY - 2015/5/13

Y1 - 2015/5/13

N2 - A system of nonlinear partial differential equations is considered that models perturbations in a layer of an ideal electrically conducting rotating fluid bounded by spatially and temporally varying surfaces with allowance for inertial forces and diffusion of magnetic field. The system is reduced to a scalar equation. The solvability of initial boundary value problems arising in the theory of waves in conducting rotating fluids can be established by analyzing this equation. Solutions to the scalar equation are presented that describe small-amplitude wave propagation in an infinite horizontal layer and a long narrow channel.

AB - A system of nonlinear partial differential equations is considered that models perturbations in a layer of an ideal electrically conducting rotating fluid bounded by spatially and temporally varying surfaces with allowance for inertial forces and diffusion of magnetic field. The system is reduced to a scalar equation. The solvability of initial boundary value problems arising in the theory of waves in conducting rotating fluids can be established by analyzing this equation. Solutions to the scalar equation are presented that describe small-amplitude wave propagation in an infinite horizontal layer and a long narrow channel.

UR - http://www.scopus.com/inward/record.url?scp=84938242133&partnerID=8YFLogxK

U2 - 10.1109/POLYAKHOV.2015.7106766

DO - 10.1109/POLYAKHOV.2015.7106766

M3 - Conference contribution

AN - SCOPUS:84938242133

BT - 2015 International Conference on Mechanics - Seventh Polyakhov's Reading

PB - Institute of Electrical and Electronics Engineers Inc.

T2 - 2015 INTERNATIONAL CONFERENCE ON MECHANICS SEVENTH POLYAKHOV'S READING

Y2 - 2 February 2015 through 6 February 2015

ER -

ID: 9430344