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The symmetric boundary element method for multiple cracks problem is derived using Betti's reciprocal theorem.
The boundary element method for the shear-deformable (thick) plate theory is employed to analyze the pile cap.
In this paper, we present a numerical approach based on the boundary element method for grounding analysis in layered soils.
Some computational problems occurring when using the boundary element method for electrochemical problems have been discussed.
A high-order boundary element method for time-harmonic acoustic impedance boundary value problems is presented.
The well-known setting of boundary element method for the Helmholtz equation is available.
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Wave envelope elements provide an alternative to boundary element methods for the solution of exterior wave problems.
Since the highly accurate numerical results, they can serve as benchmarks to test various thick plate theories and various numerical methods, such as the finite and boundary element methods for transient response problems.
We analyze augmented Lagrangian and boundary element methods for the Signorini boundary value problem of Laplacian.
Furthermore, this method is compared with another two iterative algorithms, i.e. the conjugate gradient (CGM) and Landweber–Fridman methods (LFM), previously proposed by Marin et al. [Marin, L., Háo, D.N., Lesnic, D., 2002b. Conjugate gradient-boundary element method for the Cauchy problem in elasticity.
The optimal design procedure is a combination of the computer aided geometrical design mathematical methods for the shape definition, the boundary element method used for analysis of the response quantities, assisted by the sequential linear programming method with move limits.
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