Oleg V. Motygin · Scientific work — Институт Проблем Машиноведения РАН ( ИПМаш РАН )

On the unique solvability of a problem on water waves above submerged bodies

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

Journal of Mathematical Sciences

Volume Publication:

167

Issue Publication:

5

Pages:

680 - 691

DOI:

https://doi.org/10.1007/s10958-010-9954-5

Trapped modes in a linear problem of the theory of surface water waves

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

Journal of Mathematical Sciences

Volume Publication:

173

Issue Publication:

6

Pages:

717 - 736

DOI:

https://doi.org/10.1007/s10958-011-0269-y

On the forward motion of an interface-crossing body in a two-layer fluid: The role of asymptotics in

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin , Kuznetsov N.

Name Publication:

Journal of Engineering Mathematics

Volume Publication:

69

Issue Publication:

2

Pages:

113 - 134

DOI:

https://doi.org/10.1007/s10665-010-9375-y

On the coupled time-harmonic motion of water and a body freely floating in it

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

Kuznetsov N. , d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

Journal of Fluid Mechanics

Volume Publication:

679

Pages:

616 - 627

DOI:

https://doi.org/10.1017/jfm.2011.161

On well-posed statements of the three-dimensional ship-wave problem

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

Quarterly Journal of Mechanics and Applied Mathematics

Volume Publication:

65

Issue Publication:

3

Pages:

389 - 408

DOI:

https://doi.org/10.1093/qjmam/hbs009

On the coupled time-harmonic motion of deep water and a freely floating body: Trapped modes and uniq

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

Kuznetsov N. , d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

Journal of Fluid Mechanics

Volume Publication:

703

Pages:

142 - 162

DOI:

https://doi.org/10.1017/jfm.2012.202

On the waveless statement of the two-dimensional Neumann-Kelvin problem for a surface-piercing body

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

Kuznetsov N. , d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

IMA Journal of Applied Mathematics (Institute of Mathematics and Its Applications)

Volume Publication:

59

Issue Publication:

1

Pages:

25 - 42

DOI:

https://doi.org/10.1093/imamat/59.1.25

The wave resistance of a two-dimensional body moving forward in a two-layer fluid

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin , Kuznetsov N.G.

Name Publication:

Journal of Engineering Mathematics

Volume Publication:

32

Issue Publication:

1

Pages:

53 - 72

DOI:

https://doi.org/10.1023/A:1004218330756

On the resistanceless statement of the two-dimensional Neumann-Kelvin problem for a surface-piercing

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

Kuznetsov N. , d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

IMA Journal of Applied Mathematics (Institute of Mathematics and Its Applications)

Volume Publication:

62

Issue Publication:

1

Pages:

81 - 99

DOI:

https://doi.org/10.1093/imamat/62.1.81

Uniqueness and solvability in the linearized two-dimensional problem of a body in a finite depth sub

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

European Journal of Applied Mathematics

Volume Publication:

10

Issue Publication:

2

Pages:

141 - 155

DOI:

https://doi.org/10.1017/S0956792599003691

On non-uniqueness in the 2d linear problem of a two-layer flow about interface-piercing bodies

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin , Klimenko A.V.

Name Publication:

International Seminar: Day on Diffraction - Proceedings

Issue Publication:

/ 816194

Pages:

137 - 145

DOI:

https://doi.org/10.1109/DD.1999.816194

Justification of the Kirchhoff hypotheses and error estimation for two-dimensional models of anisotr

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin , d.o.p.a.m.s. Nazarov Sergey

Name Publication:

IMA Journal of Applied Mathematics (Institute of Mathematics and Its Applications)

Volume Publication:

65

Issue Publication:

1

Pages:

1 - 28

DOI:

https://doi.org/10.1093/imamat/65.1.1

A uniqueness criterion for linear problems of wave-body interaction

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin , McIver P.

Name Publication:

International Seminar Day on Diffraction Millennium Workshop, DD 2000 - Proceedings

Issue Publication:

/ 902363

Pages:

108 - 117

DOI:

https://doi.org/10.1109/DD.2000.902363

Sloshing problem in a half-plane covered by a dock with two gaps: Monotonicity and asymptotics of ei

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

Kuznetsov N. , d.o.p.a.m.s. Oleg V. Motygin

Name Publication:

Comptes Rendus de l'Academie de Sciences - Serie IIb: Mecanique

Volume Publication:

329

Issue Publication:

11

Pages:

791 - 796

DOI:

https://doi.org/10.1016/S1620-7742(01)01399-X

A computer-aided procedure for constructing boundary layers in plate theory

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Oleg V. Motygin , d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Computational Mathematics and Mathematical Physics

Volume Publication:

40

Issue Publication:

2

Pages:

261 - 272

Institute for Problems in Mechanical Engineering
of the Russian Academy of Sciences

Oleg V. Motygin - Leading Researcher - Laboratory for Mathematical Modelling of Wave Phenomena

On the unique solvability of a problem on water waves above submerged bodies

Trapped modes in a linear problem of the theory of surface water waves

On the forward motion of an interface-crossing body in a two-layer fluid: The role of asymptotics in

On the coupled time-harmonic motion of water and a body freely floating in it

On well-posed statements of the three-dimensional ship-wave problem

On the coupled time-harmonic motion of deep water and a freely floating body: Trapped modes and uniq

On the waveless statement of the two-dimensional Neumann-Kelvin problem for a surface-piercing body

The wave resistance of a two-dimensional body moving forward in a two-layer fluid

On the resistanceless statement of the two-dimensional Neumann-Kelvin problem for a surface-piercing

Uniqueness and solvability in the linearized two-dimensional problem of a body in a finite depth sub

On non-uniqueness in the 2d linear problem of a two-layer flow about interface-piercing bodies

Justification of the Kirchhoff hypotheses and error estimation for two-dimensional models of anisotr

A uniqueness criterion for linear problems of wave-body interaction

Sloshing problem in a half-plane covered by a dock with two gaps: Monotonicity and asymptotics of ei

A computer-aided procedure for constructing boundary layers in plate theory

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