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On the Structure Stability of a Neutrally Stable Shock Wave in a Gas and on Spontaneous Emission of Perturbations

Journal of experimental and theoretical physics, 2020-09, Vol.131 (3), p.481-495

2020

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Structures of longitudinal-torsional shock waves and special discontinuities in nonlinearly viscoelastic media with dispersion

Continuum mechanics and thermodynamics, 2023-07, Vol.35 (4), p.1655-1669

2023

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Note on the Nature of Spontaneously Radiating Shock Waves

Doklady. a journal of the Russian Academy of Sciences. Physics, 2018-08, Vol.63 (8), p.334-336

Kulikovskii, A. G.

2018

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Longitudinal–Torsional Waves in Nonlinear Elastic Rods

Proceedings of the Steklov Institute of Mathematics, 2023-09, Vol.322 (1), p.151-160

2023

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On Waves on the Surface of an Unstable Layer of a Viscous Fluid Flowing Down a Curved Surface

Proceedings of the Steklov Institute of Mathematics, 2023-09, Vol.322 (1), p.140-150

2023

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Longitudinal and torsional shock waves in anisotropic elastic cylinders

Zeitschrift für angewandte Mathematik und Physik, 2020-01, Vol.71 (1), Article 17

2020

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Discontinuity Structures of Solutions to Equations Describing Longitudinal–Torsional Waves in Elastic Rods

Doklady. a journal of the Russian Academy of Sciences. Physics, 2021-04, Vol.66 (4), p.110-113

2021

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Multi-parameter fronts of strong discontinuities in continuum mechanics

Journal of applied mathematics and mechanics, 2011, Vol.75 (4), p.378-389

Kulikovskii, A.G.

2011

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Sergei Konstantinovich Godunov has turned 85 years old

Russian mathematical surveys, 2015-06, Vol.70 (3), p.561-590

2015

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Long nonlinear waves in anisotropic cylinders

Computational mathematics and mathematical physics, 2017-07, Vol.57 (7), p.1194-1200

2017

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Shock Waves in Anisotropic Cylinders

Proceedings of the Steklov Institute of Mathematics, 2018, Vol.300 (1), p.100-113

2018

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Transmission of oscillations through a layer of a nonlinear elastic medium

Acoustical physics, 2010-11, Vol.56 (6), p.893-903

2010

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Study of discontinuities in solutions of the Prandtl–Reuss elastoplasticity equations

Computational mathematics and mathematical physics, 2016-04, Vol.56 (4), p.637-649

2016

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Uniqueness of self-similar solutions to the Riemann problem for the Hopf equation with complex nonlinearity

Computational mathematics and mathematical physics, 2016-07, Vol.56 (7), p.1355-1362

2016

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Evolution of perturbations on a steady weakly inhomogeneous background. Complex Hamiltonian equations

Journal of applied mathematics and mechanics, 2017, Vol.81 (1), p.1-10

Kulikovskii, A.G.

2017

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On Perturbations of a Tangential Discontinuity Surface between Two Non-Uniform Flows of an Ideal Incompressible Fluid

Journal of applied mechanics and technical physics, 2019-03, Vol.60 (2), p.211-223

2019

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Problem of the Motion of an Elastic Medium Formed at the Solidification Front

Proceedings of the Steklov Institute of Mathematics, 2018, Vol.300 (1), p.86-99

2018

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Near-resonace transverse oscillations in an elastic layer. Steady-state solutions

Journal of applied mathematics and mechanics, 2011, Vol.75 (1), p.19-26

2011

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A self-similar wave problem in a Prandtl-Reuss elastoplastic medium

Proceedings of the Steklov Institute of Mathematics, 2016-11, Vol.295 (1), p.179-189

2016

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The global instability of uniform flows in non-one-dimensional regions

Journal of applied mathematics and mechanics, 2006-07, Vol.70 (2), p.229-234

Kulikovskii, A.G.

2006

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The effect of a small background inhomogeneity on the asymptotic properties of linear perturbations

Journal of applied mathematics and mechanics, 2010, Vol.74 (2), p.127-134

2010

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Remarks on the paper by Sh. A. Mukhamediev, E. I. Ryzhak, and S. V. Sinyukhina “Stability of a two-layer system of inhomogeneous heavy barotropic fluids”, J. Appl. Math. Mech.: 2016, Vol. 80, No. 3, pp. 264–270

Journal of applied mathematics and mechanics, 2016, Vol.80 (3), p.271-272

Kulikovskii, A.G.

2016

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Formation fronts of a nonlinear elastic medium from a medium without shear stresses

Moscow University mechanics bulletin, 2017-05, Vol.72 (3), p.59-65

2017

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The overturning of Riemann waves in elastoplastic media with hardening

Journal of applied mathematics and mechanics, 2013, Vol.77 (4), p.350-359

2013

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Shock waves in an incompressible anisotropic elastoplastic medium with hardening and their structures

Applied mathematics and computation, 2021-07, Vol.401, p.126077, Article 126077

2021

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On the Structure Stability of a Neutrally Stable Shock Wave in a Gas and on Spontaneous Emission of Perturbations

Structures of longitudinal-torsional shock waves and special discontinuities in nonlinearly viscoelastic media with dispersion

Note on the Nature of Spontaneously Radiating Shock Waves

Longitudinal–Torsional Waves in Nonlinear Elastic Rods

On Waves on the Surface of an Unstable Layer of a Viscous Fluid Flowing Down a Curved Surface

Longitudinal and torsional shock waves in anisotropic elastic cylinders

Discontinuity Structures of Solutions to Equations Describing Longitudinal–Torsional Waves in Elastic Rods

Multi-parameter fronts of strong discontinuities in continuum mechanics

Sergei Konstantinovich Godunov has turned 85 years old

Long nonlinear waves in anisotropic cylinders

Shock Waves in Anisotropic Cylinders

Transmission of oscillations through a layer of a nonlinear elastic medium

Study of discontinuities in solutions of the Prandtl–Reuss elastoplasticity equations

Uniqueness of self-similar solutions to the Riemann problem for the Hopf equation with complex nonlinearity

Evolution of perturbations on a steady weakly inhomogeneous background. Complex Hamiltonian equations

On Perturbations of a Tangential Discontinuity Surface between Two Non-Uniform Flows of an Ideal Incompressible Fluid

Problem of the Motion of an Elastic Medium Formed at the Solidification Front

Near-resonace transverse oscillations in an elastic layer. Steady-state solutions

A self-similar wave problem in a Prandtl-Reuss elastoplastic medium

The global instability of uniform flows in non-one-dimensional regions

The effect of a small background inhomogeneity on the asymptotic properties of linear perturbations

Remarks on the paper by Sh. A. Mukhamediev, E. I. Ryzhak, and S. V. Sinyukhina “Stability of a two-layer system of inhomogeneous heavy barotropic fluids”, J. Appl. Math. Mech.: 2016, Vol. 80, No. 3, pp. 264–270

Formation fronts of a nonlinear elastic medium from a medium without shear stresses

The overturning of Riemann waves in elastoplastic media with hardening

Shock waves in an incompressible anisotropic elastoplastic medium with hardening and their structures

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