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Träfflista för sökning "WFRF:(Gusev Oleg) srt2:(2015-2019)"

Search: WFRF:(Gusev Oleg) > (2015-2019)

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1.
  • 2019
  • Journal article (peer-reviewed)
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2.
  • Gusev, V. A., et al. (author)
  • Nonlinear sound in a gas-saturated sediment layer
  • 2015
  • In: Acoustical Physics. - : Maik Nauka/Interperiodica. - 1063-7710 .- 1562-6865. ; 61:2, s. 152-164
  • Journal article (peer-reviewed)abstract
    • Wave propagation in a near-bottom layer containing gas bubbles is analyzed. Evolution equations are derived for intense acoustic waves and wave beams in a medium with an inhomogeneous bubble distribution. The field of an intense beam along the axis of the focusing sound channel is calculated. The coefficients of reflection and passage of sound from a homogeneous medium into a bubble layer and back again are calculated. It is shown that the near-bottom layer can effectively trap rays incident on it and ensure a waveguide propagation character. The presence of bubbles increases both the interval of angles at which the wave penetrates the layer and the interval of angles at which rays undergo total internal reflection and do not depart the layer. The acoustic field in the layer from a point source is calculated.
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3.
  • Rudenko, Oleg, et al. (author)
  • Self-similar solutions of a Burgers-type equation with quadratically cubic nonlinearity
  • 2016
  • In: Doklady. Mathematics. - : Maik Nauka/Interperiodica. - 1064-5624 .- 1531-8362. ; 93:1, s. 94-98
  • Journal article (peer-reviewed)abstract
    • Self-similar solutions are found for a quadratically cubic second-order partial differential equation governing the behavior of nonlinear waves in various distributed systems, for example, in some metamaterials. They are compared with self-similar solutions of the Burgers equation. One of them describing a single unipolar pulse is shown to satisfy both equations. The other self-similar solutions of the quadratically cubic equation behave differently from the solutions of the Burgers equation. They are constructed by matching the positive and negative branches of the solution, so that the function itself and its first derivative are continuous. One of these solutions corresponds to an asymmetric solitary N-wave of the sonic shock type. Self-similar solutions of a quadratically cubic equation describing the propagation of cylindrically symmetric waves are also found.
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  • Result 1-3 of 3

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