Boundary element methods for engineers and scientists

By Lothar Gaul, M. Kögl, M. Wagner. 2003

307 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Integration of singular enrichment functions in the generalized/extended finite element method for three‐dimensional problems (2009, methodology): “The integration scheme is applicable to 2D and 3D problems including arbitrarily shaped triangles and tetrahedra.”
The extended/generalized finite element method: An overview of the method and its applications (2010, methodology): “We also note that the integration of singular integrands is standard in the boundary element method [82, 183].”
Topology optimization of smart structures: design of piezoelectric plate and shell actuators (2005, methodology): “The fluxes are given by Cauchy’s formula ti = σi j n j and the boundary condition q = −Dini on electric conductors (Gaul et al 2003).”
Time‐Dependent Problems with the Boundary Integral Equation Method (2004, background): “In the literature on applied boundary element methods, one can find many successful applications of similar time-stepping schemes to parabolic and hyperbolic problems of heat transfer, fluid dynamics, elastodynamics and various generalizations (Nardini and Brebbia, 1983; Partridge et al., 1992; Gaul”