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A set of optimal propellers, obtained through the design by optimization based on potential flow calculations (via the Boundary Elements Method), are selected for additional viscous analyses (RANSE calculations) in order to further validate the results of the BEM calculations and provide a deeper insight into the complex flow fields of high speed propellers.
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The boundary elements method is used as a mathematical tool in conjunction with the proposed algorithms.
Rigorous electromagnetic theory and the boundary element method are employed in our analysis.
The Euclidean digital distance transform and the Boundary Element Method are adapted to the efficient computation of composition functions.
Simulations of shear horizontal wave propagation in the specimens using hybrid boundary element method are studied in this paper.
Numerical examples from the sub-domain boundary element method and the single domain boundary element method are compared and discussed.
The Wave Based Method and the Boundary Element Method are coupled to benefit from the strengths of both.
The displacement and temperature discontinuity boundary integral equation and boundary element method are developed for the analysis of cracks in three-dimensional isotropic thermoelastic media.
Solution of two-dimensional Poisson's equations is carried out by BEM based on Galerkin Vector Method in which the integrals that appear in the boundary element method are expressed by analytical integration.
Finite difference method, finite volume method and boundary element method are especial forms of finite element method.
A boundary element method is used for the calculations.
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