Nazarov Sergey · Scientific work — Институт Проблем Машиноведения РАН ( ИПМаш РАН )

Asymptotics for the spectrum of the Wentzell problem with a small parameter and other related stiff

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

Gómez D. , Lobo M. , d.o.p.a.m.s. Nazarov Sergey , Pérez E.

Name Publication:

Journal des Mathematiques Pures et Appliquees

Volume Publication:

86

Issue Publication:

5

Pages:

369 - 402

DOI:

https://doi.org/10.1016/j.matpur.2006.08.003

Artificial boundary conditions of pressure type for viscous flows in a system of pipes

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Autors:

Blazy S. , d.o.p.a.m.s. Nazarov Sergey , Specovius-Neugebauer M.

Name Publication:

Journal of Mathematical Fluid Mechanics

Volume Publication:

9

Issue Publication:

1

Pages:

1 - 33

DOI:

https://doi.org/10.1007/s00021-005-0189-z

A hinged plate equation and iterated Dirichlet Laplace operator on domains with concave corners

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Autors:

d.o.p.a.m.s. Nazarov Sergey , Sweers G.

Name Publication:

Journal of Differential Equations

Volume Publication:

233

Issue Publication:

1

Pages:

151 - 180

DOI:

https://doi.org/10.1016/j.jde.2006.09.018

Homogenization of elliptic systems with periodic coefficients: Weighted Lp and L∞ estimates for asym

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Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

St. Petersburg Mathematical Journal

Volume Publication:

18

Issue Publication:

2

Pages:

269 - 304

DOI:

https://doi.org/10.1090/S1061-0022-07-00951-X

Cracks in piezoelectric and electroconductive bodies

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Autors:

Kulikov A.A. , d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Journal of Applied and Industrial Mathematics

Volume Publication:

1

Issue Publication:

2

Pages:

201 - 216

DOI:

https://doi.org/10.1134/S1990478907020111

Asymptotics of the solution to the Neumann problem in a thin domain with sharp edge

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Autors:

d.o.p.a.m.s. Nazarov Sergey , Taskinen J.

Name Publication:

Journal of Mathematical Sciences

Volume Publication:

142

Issue Publication:

6

Pages:

2630 - 2644

DOI:

https://doi.org/10.1007/s10958-007-0151-0

A modified nonlinear Reynolds equation for thin viscous flows in lubrication

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Nazarov Sergey , Videman J.H.

Name Publication:

Asymptotic Analysis

Volume Publication:

52

Issue Publication:

1-2

Pages:

1 - 36

On eigenoscillations of a solid with a blunted pick

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Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Doklady Physics

Volume Publication:

52

Issue Publication:

10

Pages:

560 - 564

DOI:

https://doi.org/10.1134/S1028335807100126

Asymptotic simulation of elastic bodies with damaged or hardened surfaces

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Doklady Physics

Volume Publication:

52

Issue Publication:

8

Pages:

436 - 441

DOI:

https://doi.org/10.1134/S1028335807080083

A criterion of the continuous spectrum for elasticity and other self-adjoint systems on sharp peak-s

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Comptes Rendus - Mecanique

Volume Publication:

335

Issue Publication:

12

Pages:

751 - 756

DOI:

https://doi.org/10.1016/j.crme.2007.10.019

Asymptotics of Neumann harmonics when a cavity is close to the exterior boundary of the domain

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Autors:

Cardone G. , d.o.p.a.m.s. Nazarov Sergey , Sokolowski J. , Taskinen J.

Name Publication:

Comptes Rendus - Mecanique

Volume Publication:

335

Issue Publication:

12

Pages:

763 - 767

DOI:

https://doi.org/10.1016/j.crme.2007.10.001

Asymptotics of eigenfrequencies of an elastic body with a heavy and hard peak-shaped inclusion**The

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Comptes Rendus - Mecanique

Volume Publication:

335

Issue Publication:

12

Pages:

757 - 762

DOI:

https://doi.org/10.1016/j.crme.2007.06.004

Eigenoscillations of an elastic body with a rough surface

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Journal of Applied Mechanics and Technical Physics

Volume Publication:

48

Issue Publication:

6

Pages:

861 - 870

DOI:

https://doi.org/10.1007/s10808-007-0110-z

Dirichlet problem in an angular domain with rapidly oscillating boundary: Modeling of the problem an

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

St. Petersburg Mathematical Journal

Volume Publication:

19

Issue Publication:

2

Pages:

297 - 326

DOI:

https://doi.org/10.1090/S1061-0022-08-01000-5

Concentration of trapped modes in problems of the linearized theory of water waves

НАУЧНЫЕ ПУБЛИКАЦИИ

Autors:

d.o.p.a.m.s. Nazarov Sergey

Name Publication:

Sbornik Mathematics

Volume Publication:

199

Issue Publication:

12

Pages:

1783 - 1807

DOI:

https://doi.org/10.1070/SM2008v199n12ABEH003981

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

Nazarov Sergey - Principal Researcher - Laboratory of Mathematical Methods in Mechanics of Materials

Asymptotics for the spectrum of the Wentzell problem with a small parameter and other related stiff

Artificial boundary conditions of pressure type for viscous flows in a system of pipes

A hinged plate equation and iterated Dirichlet Laplace operator on domains with concave corners

Homogenization of elliptic systems with periodic coefficients: Weighted Lp and L∞ estimates for asym

Cracks in piezoelectric and electroconductive bodies

Asymptotics of the solution to the Neumann problem in a thin domain with sharp edge

A modified nonlinear Reynolds equation for thin viscous flows in lubrication

On eigenoscillations of a solid with a blunted pick

Asymptotic simulation of elastic bodies with damaged or hardened surfaces

A criterion of the continuous spectrum for elasticity and other self-adjoint systems on sharp peak-s

Asymptotics of Neumann harmonics when a cavity is close to the exterior boundary of the domain

Asymptotics of eigenfrequencies of an elastic body with a heavy and hard peak-shaped inclusion**The

Eigenoscillations of an elastic body with a rough surface

Dirichlet problem in an angular domain with rapidly oscillating boundary: Modeling of the problem an

Concentration of trapped modes in problems of the linearized theory of water waves

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