Skip to main content
AkademIndex

Products

For developers

AkademBaseOpen API for the ecosystem
← Back to work

Works cited by this work

28 works

Work: Numerical modeling of the seismic waves propagation in a porous medium from singular sources

  1. Wave processes in saturated porous elastically deformed media

    V. N. Dorovskii, Yu.V. Perepechko, E. I. Romenskiî

    Article199311 citations
    ABI

  2. Theory of Propagation of Elastic Waves in a Fluid-Saturated Porous Solid. I. Low-Frequency Range

    M. A. Biot

    Article19569 citations
    ABI

  3. Some remarks on the Biot system of equations describing wave propagation in a porous medium

    Х. Х. Имомназаров

    Article20009 citations
    ABI

  4. Direct and inverse dynamic quasilinear problems of poroelasticity

    Kholmatzhon Imomnazarov, A. E. Kholmuradov, Nosir Dilmuradov

    ArticleClimate change and permafrostAIP conference proceedings20216 citations
    ABI

  5. A system of equations of the two-velocity hydrodynamics without pressure

    Ulugbek Turdiyev, Kholmatzhon Imomnazarov

    ArticleComputational Fluid Dynamics and AerodynamicsAIP conference proceedings20216 citations
    ABI

  6. Numerical Modeling of Transient Seismic Fields in Viscoelastic Media Based on the Laguerre Spectral Method

    B. G. Mikhailenko, А. А. Михайлов, Galina Reshetova

    Article20036 citations
    ABI

  7. Direct and inverse problems for nonlinear one-dimensional poroelasticity equations

    Х. Х. Имомназаров, Ш. Х. Имомназаров, Петр В. Коробов +1

    ArticleNumerical methods in inverse problemsDoklady Mathematics20145 citations
    ABI

  8. Numerical viscoelastic modelling by the spectral Laguerre method

    B. G. Mikhailenko, Aleksander Mikhailov, Galina Reshetova

    Article20035 citations
    ABI

  9. Direct and inverse dynamic problems for SH-waves in porous media

    Х. Х. Имомназаров, A. E. Kholmurodov

    ArticleUltrasonics and Acoustic Wave PropagationMathematical and Computer Modelling20064 citations
    ABI

  10. An identification problem related to the Biot system

    Viatcheslav Priimenko, Mikhail Vishnevskii

    Article20143 citations
    ABI

  11. Direct and inverse dynamic problems for a system of equations of homogeneous elastic-porous media

    A. S. Alekseev, Х. Х. Имомназаров, Е. В. Грачев +2

    ArticleSeismic Imaging and Inversion TechniquesApplied Mathematics Letters20042 citations
    ABI

  12. A mathematical model for the movement of a conducting liquid through a conducting porous medium: I. Excitation of oscillations of the magnetic field by the surface Rayleigh wave

    Х. Х. Имомназаров

    Article19962 citations
    ABI

  13. Simulation of the seismic wave propagation in porous media described by three elastic parameters

    Х. Х. Имомназаров, А. А. Михайлов, T. T. Rakhmonov

    ArticleSeismic Imaging and Inversion TechniquesSibirskie Elektronnye Matematicheskie Izvestiya20191 citations
    ABI

  14. Application of A-analytic Functions to the Investigation of the Cauchy Problem for a Stationary Poroelasticity System

    Х. Х. Имомназаров, Nasridin M. Jabborov

    ArticleGeotechnical and Geomechanical EngineeringContemporary Mathematics Fundamental Directions20191 citations
    ABI

  15. Untitled

    Other1 citations
    ABI

  16. Untitled

    Other1 citations
    ABI

  17. Untitled

    Other1 citations
    ABI

  18. Untitled

    Other1 citations
    ABI

  19. Untitled

    Other1 citations
    ABI

  20. Untitled

    Other1 citations
    ABI

  21. Untitled

    Other1 citations
    ABI

  22. Untitled

    Other1 citations
    ABI

  23. Untitled

    Other1 citations
    ABI

  24. Untitled

    Other1 citations
    ABI

  25. Untitled

    Other1 citations
    ABI