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Automated landscape element recognition and layout optimization based on image segmentation and object detection. [PDF]
Sci RepZhang H, Tang N, Sun J.
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Forming Feasibility of High-Strength and Toughness Drill Pipe Joint Based on Plastic Deformation Mechanism. [PDF]
Materials (Basel)Cao J +5 more
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Adjoint-based PDE-constrained optimization of viscoelastic floating membrane for maximum wave power absorption. [PDF]
Struct Multidiscipl OptimEl Sayed K +3 more
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Saturation behavior and full-field reconstruction of residual stress in quenched AISI 304 stainless steel via the contour method. [PDF]
Sci RepMeng L, Khan AM, Shan Y, Al-Ghamdi KA.
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International Journal of Computational Methods, 2013
The boundary element method (BEM), along with the finite element and finite difference methods, is commonly used to carry out numerical simulations in a wide variety of subjects in science and engineering. The BEM, rooted in classical mathematics of integral equations, started becoming a useful computational tool around 50 years ago.
Mukherjee, Subrata, Liu, Yijun
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The boundary element method (BEM), along with the finite element and finite difference methods, is commonly used to carry out numerical simulations in a wide variety of subjects in science and engineering. The BEM, rooted in classical mathematics of integral equations, started becoming a useful computational tool around 50 years ago.
Mukherjee, Subrata, Liu, Yijun
openaire +1 more source
The scaled boundary finite-element method – a fundamental solution-less boundary-element method
Computer Methods in Applied Mechanics and Engineering, 2001It is well-known that the usage of a fundamental solution permits in the boundary element method to reduce the dimension of spatial discretization by one. Another striking feature of the boundary element method is that the radiation condition at infinity is satisfied exactly when modeling unbounded media.
Wolf, J.P., Song, Ch.
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Boundary Concentrated Finite Element Methods
SIAM Journal on Numerical Analysis, 2003A numerical solution method is presented for elliptic problems with low global Sobolev regularity, when the latter is due to rough boundary data or geometries but the solution has interior regularity. The proposed method is a kind of \(hp\)-finite element method that concentrates most degrees of freedom near the boundary.
Boris N. Khoromskij, Jens Markus Melenk
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Boundary Element Tearing and Interconnecting Methods
Computing, 2003Boundary element tearing and interconnecting (BETI) methods are introduced as counterparts of the finite element tearing and interconnecting (FETI) methods. In some applications BETI methods have certainly some advantages over their finite respective methods. There is an unified framework for coupling, handling, and analyzing both methods. FETI methods
Ulrich Langer, Olaf Steinbach
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