Del i serien Solid Mechanics and Its Applications

Seismic Wave Propagation in Non-Homogeneous Elastic Media by Boundary Elements

Häftad, Engelska, 2018

AvGeorge D. Manolis,Petia S. Dineva,Tsviatko V. Rangelov,Frank Wuttke

1 809 kr

Beställningsvara. Skickas inom 5-8 vardagar. Fri frakt för medlemmar vid köp för minst 249 kr.

Finns i fler format (1)

Inbunden

1 409 kr

Skickas inom 10-15 vardagar

This book focuses on the mathematical potential and computational efficiency of the Boundary Element Method (BEM) for modeling seismic wave propagation in either continuous or discrete inhomogeneous elastic/viscoelastic, isotropic/anisotropic media containing multiple cavities, cracks, inclusions and surface topography.

Produktinformation

Utgivningsdatum2018-06-15
Mått155 x 235 x 17 mm
Vikt476 g
FormatHäftad
SpråkEngelska
SerieSolid Mechanics and Its Applications
Antal sidor294
FörlagSpringer International Publishing AG
ISBN9783319832388

Tillhör följande kategorier

Introduction.- Theoretical foundations.- Elastodynamic problem formulation.- Fundamental solutions.- Green's function.- Free-field motion.- Time-harmonic wave propagation in inhomogeneous and heterogeneous regions: The anti-plane strain case.- The anti-pane strain wave motion.- Anti-plane strain wave motion in finite inhomogeneous media.- In plane wave motion in unbounded cracked inhomogeneous media.- Site effects in finite geologicall region due to wave path inhomogeneity.- Wave scattering in a laterally inhomogeneous, cracked poroelastic finite region.- Index.

“This book treats the theory of seismic waves by using various models of elastic media, and gives analytical and numerical solutions for problems with boundary conditions prescribed at two-dimensional domains, applying the boundary integral equation method (BIEM) AND Fourier-Laplace and Radon transforms. The book covers the state-of-the-art of the BIEM in the field of elastodynamics and can be considered a useful reading for researchers and graduate students in seismology.” (Vladimir Čadež, zbMATH 1365.74002, 2017)