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Derivation of the equations of nonisothermal acoustics in elastic porous mediaDerivation of the equations of nonisothermal acoustics in elastic porous media
Acoustics equations in elastic porous mediaWe study the acoustics equations in poroelastic media which were obtained by the author previously
Derivation of equations of seismic and acoustic wave propagation and equations of filtration via homogenization of periodic structuresA linear system of differential equations describing a joint motion of elastic porous body
Over-Determined Boundary Value Problem Method in the Theory of Mixed Problems for Acoustic Equations in Spherical Regions to solve some mixed problems for acoustic equations in spherical coordinates. The solvability conditions
A description of seismic acoustic wave propagation in porous media via homogenizationWe consider a linear system of differential equations describing the joint motion of an elastic
On the interaction of composite plate having a vibration-absorbing covering with incident acoustic wave© Allerton Press, Inc., 2015. We formulate the coupled problem of planar acoustic wave propagation
On the interaction of composite plate having a vibration-absorbing covering with incident acoustic wave© Allerton Press, Inc., 2015. We formulate the coupled problem of planar acoustic wave propagation
Effective Acoustic Equations for a Layered Material Described by the Fractional Kelvin-Voigt ModelThe paper is devoted to the construction of effective acoustic equations for a two-phase
layered
Acoustic sensing method based on the inverse problem of recovering the density profile and the bulk modulus of the inhomogeneous medium. The numerical algorithm for solving the problem based on the integral equation coupling input acoustic impedance
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