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The Problem of Propagation of Plane Long Waves in a Nonhomogeneous Liquid over a Deformable Bottom

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Processes in GeoMedia—Volume VII

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Abstract

The problem of the impact of waves on the bottom, which can be deformed and changed, is considered. This task is an urgent problem of military-technical construction at the design stage in order to protect the supports of hydraulic structures from the possible force impact of the water element. Along with the theoretical study, an important applied aspect is the result of numerical simulation with possible further implementation through modern integrated software development environments.

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References

  • Aleshkov YuZ (1990) Theory of interaction of waves with obstacles. L, 372 p

    Google Scholar 

  • Aleshkov YuZ (2001) Waves on the surface of loose media caused by fluid flow. Vestn. St. Petersburg. university Ser. 1: Mathematics, mechanics, astronomy Issue. 4 (No. 25), pp 35–43

    Google Scholar 

  • Frankl FI (1953) On the motion of sand waves. DAN SSSR 89(1):9–32

    Google Scholar 

  • Ilyichev AT (2003) Solitary waves in hydromechanics models. M, 256 p 8; Peregudin SI, Kholodova SE (2011) On the features of the propagation of non-stationary waves in a rotating spherical layer of an ideal incompressible stratified electrically conductive fluid in the equatorial latitudinal belt. ApplMech Techn Phys 52(2):(306):44–51

    Google Scholar 

  • Kholodova SE (2008) Dynamics of a rotating layer of an ideal electrically conductive incompressible fluid. Comput Math Mathem Phys 48(5):882–898

    Google Scholar 

  • Peregudin SI (2003) Spatial wave motions on the surface of loose media. Proceedings of Srednevolzhsk. mat. about-va. V 5, No 1, pp 130–138

    Google Scholar 

  • Peregudin S, Peregudina E, Kholodova S (2019) The Influence of dissipative effects on dynamic processes in a rotating electrically conductive liquid medium. J Phys Conf Series 1359(1):012118

    Google Scholar 

  • Peregudin S, Peregudina E, Kholodova S (2021) Mathematical modeling of the dynamics of a rotating layer of an electrically conducting fluid with magnetic field diffusion effects. Springer Geology, pp 277–87

    Google Scholar 

  • Shulyak BA (1971) Physics of waves on the surface of a loose medium and liquid, 400 p

    Google Scholar 

  • Velikanov MA (1949) Dynamics of channel flows, 474 p

    Google Scholar 

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Correspondence to S. I. Peregudin .

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Peregudin, S.I., Kholodova, S.E. (2023). The Problem of Propagation of Plane Long Waves in a Nonhomogeneous Liquid over a Deformable Bottom. In: Chaplina, T. (eds) Processes in GeoMedia—Volume VII. Springer Geology. Springer, Singapore. https://doi.org/10.1007/978-981-99-6575-5_17

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