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Refinado por: Nome da Publicação: Mathematical Notes Of The Academy Of Sciences Of The Ussr remover
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Punctured Lagrangian manifolds and asymptotic solutions of the linear water wave equations with localized initial conditions
Punctured Lagrangian manifolds and asymptotic solutions of the linear water wave equations with localized initial conditions
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Punctured Lagrangian manifolds and asymptotic solutions of the linear water wave equations with localized initial conditions

Dobrokhotov, S. Yu ; Nazaikinskii, V. E.

Mathematical Notes, 2017-05, Vol.101 (5-6), p.1053-1060 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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2
Simple Asymptotics for a Generalized Wave Equation with Degenerating Velocity and Their Applications in the Linear Long Wave Run-Up Problem
Simple Asymptotics for a Generalized Wave Equation with Degenerating Velocity and Their Applications in the Linear Long Wave Run-Up Problem
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Simple Asymptotics for a Generalized Wave Equation with Degenerating Velocity and Their Applications in the Linear Long Wave Run-Up Problem

Anikin, A. Yu ; Dobrokhotov, S. Yu ; Nazaikinskii, V. E.

Mathematical Notes, 2018-09, Vol.104 (3-4), p.471-488 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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3
On the asymptotics of a Bessel-type integral having applications in wave run-up theory
On the asymptotics of a Bessel-type integral having applications in wave run-up theory
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On the asymptotics of a Bessel-type integral having applications in wave run-up theory

Dobrokhotov, S. Yu ; Nazaikinskii, V. E.

Mathematical Notes, 2017-11, Vol.102 (5-6), p.756-762 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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4
Characteristics with singularities and the boundary values of the asymptotic solution of the Cauchy problem for a degenerate wave equation
Characteristics with singularities and the boundary values of the asymptotic solution of the Cauchy problem for a degenerate wave equation
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Characteristics with singularities and the boundary values of the asymptotic solution of the Cauchy problem for a degenerate wave equation

Dobrokhotov, S. Yu ; Nazaikinskii, V. E.

Mathematical Notes, 2016-11, Vol.100 (5-6), p.695-713 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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5
Conjugate variables in analytic number theory. Phase space and Lagrangian manifolds
Conjugate variables in analytic number theory. Phase space and Lagrangian manifolds
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Conjugate variables in analytic number theory. Phase space and Lagrangian manifolds

Maslov, V. P. ; Nazaikinskii, V. E.

Mathematical Notes, 2016-09, Vol.100 (3-4), p.421-428 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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6
Asymptotics, Related to Billiards with Semi-Rigid Walls, of Eigenfunctions of the ▽D(x)▽ Operator in Dimension 2 and Trapped Coastal Waves
Asymptotics, Related to Billiards with Semi-Rigid Walls, of Eigenfunctions of the ▽D(x)▽ Operator in Dimension 2 and Trapped Coastal Waves
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Asymptotics, Related to Billiards with Semi-Rigid Walls, of Eigenfunctions of the ▽D(x)▽ Operator in Dimension 2 and Trapped Coastal Waves

Anikin, A. Yu ; Dobrokhotov, S. Yu ; Nazaikinskii, V. E. ; Tsvetkova, A. V.

Mathematical Notes, 2019-05, Vol.105 (5-6), p.789-794 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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7
Typical Shape of Elements in an Arithmetical Semigroup with Exponentially Growing Prime Counting Function and Deviations from the Bose–Einstein Distribution
Typical Shape of Elements in an Arithmetical Semigroup with Exponentially Growing Prime Counting Function and Deviations from the Bose–Einstein Distribution
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Typical Shape of Elements in an Arithmetical Semigroup with Exponentially Growing Prime Counting Function and Deviations from the Bose–Einstein Distribution

Chernyshev, V. L. ; Minenkov, D. S. ; Nazaikinskii, V. E.

Mathematical Notes, 2018-11, Vol.104 (5-6), p.939-942 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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8
Uniform asymptotics of the boundary values of the solution in a linear problem on the run-up of waves on a shallow beach
Uniform asymptotics of the boundary values of the solution in a linear problem on the run-up of waves on a shallow beach
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Uniform asymptotics of the boundary values of the solution in a linear problem on the run-up of waves on a shallow beach

Dobrokhotov, S. Yu ; Nazaikinskii, V. E. ; Tolchennikov, A. A.

Mathematical Notes, 2017-05, Vol.101 (5-6), p.802-814 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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9
One Approach to the Computation of Asymptotics of Integrals of Rapidly Varying Functions
One Approach to the Computation of Asymptotics of Integrals of Rapidly Varying Functions
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One Approach to the Computation of Asymptotics of Integrals of Rapidly Varying Functions

Dobrokhotov, S. Yu ; Nazaikinskii, V. E. ; Tsvetkova, A. V.

Mathematical Notes, 2018-05, Vol.103 (5-6), p.713-723 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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10
Bose–Einstein distribution as a problem of analytic number theory: The case of less than two degrees of freedom
Bose–Einstein distribution as a problem of analytic number theory: The case of less than two degrees of freedom
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Bose–Einstein distribution as a problem of analytic number theory: The case of less than two degrees of freedom

Maslov, V. P. ; Nazaikinskii, V. E.

Mathematical Notes, 2016-07, Vol.100 (1-2), p.245-255 [Periódico revisado por pares]

Moscow: Pleiades Publishing

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