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A power flow boundary element methodology for the treatment of multi-domain problems is developed to predict the vibrational responses of coupled structures in medium-to-high frequency ranges.
This paper describes application of boundary element method to bonded joints, the numerical modeling considerations which have limited this application, how these limitations can be overcome, and the future research that is needed for the growth of the boundary element methodology for bonded joint application.
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A corresponding semi-analytical solution is further proposed to solve the model by using a new discretization algorithm called multi direct boundary element methodology (MDBEM).
This work studies numerically the tribological behavior of fiber-reinforced plastics (FRP) under different frictional contact conditions, using a boundary element methodology.
Then, we propose two novel finite element methodologies for current density discretization.
We analyze augmented Lagrangian and boundary element methods for the Signorini boundary value problem of Laplacian.
A 2D boundary element program for geometry sensitivity, elastic viscoplastic material constant sensitivity and boundary condition sensitivity has been developed.
The problem is strongly nonlinear [Katsikadelis JT, Nerantzaki MS. The boundary element method for nonlinear problems. Eng Anal Boundary Elements 1999 23 365 73].
In this paper a boundary element formulation for three-dimensional sliding wear problems is presented.
The symmetric boundary element method for multiple cracks problem is derived using Betti's reciprocal theorem.
In the herein boundary element approach for solving the singular boundary integral equation (2), the boundary is divided into N cubic boundary elements, noted L j, j = 1, N ¯.
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