Boundary Elements XXIIID. E. Beskos Highly accurate and efficient, the Boundary Element Method (BEM) is now acknowledged as the best computational tool for the solution of certain classes of problems, such as elastodynamics, soil-structure interaction, and fracture mechanics. |
Contents
Interaction between elliptic hole and crack in thin plate under | 3 |
Geomechanics | 13 |
Instabilised crack growths | 23 |
Copyright | |
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Common terms and phrases
acoustic algorithm amplitude analysis applied approach approximation asymptotic B-spline bending heat Beskos borehole boundary conditions boundary element method boundary integral equation boundary value problem Brebbia calculated classical coefficient collocation components computational considered crack deflection denotes derivatives differential equations direction discretization displacement distribution domain dual reciprocity dynamic elastic electric field Engineering error evaluated expressed Figure finite element finite element method flow fluid formulation fracture frequency fundamental solution given governing equations Green's function heat flux holomorphic functions integral equation interaction interface internal interpolation iteration linear load material matrix Mechanics mesh nodal nodes nonlinear numerical obtained optimization parameters particles particular solution plane Poisson's ratio polynomial potential presented quadrature respectively shear shown in Fig simulation solved solvers spacer stiffened plates stress structure surface temperature tensor theory traction Trefftz method variable vector velocity wave wavelet