Wave Propagation in Viscoelastic and Poroelastic Continua: A Boundary Element Approach

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Retarded Potentials and Time Domain Boundary Integral Equations: A Road Map (2016, background): “An early account of this development can be found in the monograph [21].”
A comparative study of Biot's theory and the linear Theory of Porous Media for wave propagation problems (2003, methodology): “An application to the boundary element method may be found in [38].”
Runge-Kutta convolution quadrature for the Boundary Element Method (2012, background): “The other details may be found in [20].”
Iterative coupling of FEM and BEM in 3D transient elastodynamics (2005, background): “The boundary conditions are chosen in a way that the results allow a comparison with a ID problem, for which an analytical solution exists [38].”
Poroelastodynamics: Linear Models, Analytical Solutions, and Numerical Methods (2009, methodology): “In the Laplace domain for the simplified model (31) fundamental solutions are presented by Schanz and Struckmeier [185] and for the incompressible case for both representations (27) and (28) by Schanz and Pryl [184].”
Time‐Dependent Problems with the Boundary Integral Equation Method (2004, methodology): “Recently, Laplace domain methods related to the operational quadrature method (see subsection 4.4) have been used successfully in practice (Schanz and Antes, 1997b; Schanz and Antes, 1997a; Schanz, 2001b; Telles and Vera-Tudela, 2003).”