Titlebook: Seismic Wave Propagation in Non-Homogeneous Elastic Media by Boundary Elements; George D. Manolis,Petia S. Dineva,Frank Wuttke Book 2017 S

COKE

Anti-plane Strain Wave Motion in Unbounded Inhomogeneous Mediaased on the theoretical developments given in Part?I. Thus, numerical results are presented based on BIEM implementation of problems of engineering interest. Furthermore, numerical results are given for the heterogeneous, orthotropic half-plane. The BIEM formulation computes the scattered wave field

Fibrillation

通便

Monolithic

尾巴

Wave Scattering in a Laterally Inhomogeneous, Cracked Poroelastic Finite Region is that the medium under consideration is a two-phase material, namely a poroelastic continuum. To simplify the representation, we replace the two-phase material by a single-phase one that exhibits viscoelastic behavior, which is a plausible representation for low-frequency vibrations.

HEDGE

蚊子

Elastodynamic Problem FormulationThis chapter presents the basic formulation for the elastodynamic field equations and the ensuing BVPs for inhomogeneous 2D domains. Furthermore, this formulation is extended in domains with discrete heterogeneities, which includes cavities, inclusions, and cracks.

盤旋

George D. Manolis,Petia S. Dineva,Frank WuttkeOffers a step-by-step tutorial on the application of boundary integral equation methods in mechanics.Includes a methodology for the numerical modeling of elastic wave propagation problems.Presents tes

尊重

978-3-319-83238-8Springer International Publishing Switzerland 2017

instructive

Seismic Wave Propagation in Non-Homogeneous Elastic Media by Boundary Elements978-3-319-45206-7Series ISSN 0925-0042 Series E-ISSN 2214-7764