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Boundary element methods represent a valuable approach for designing MRI gradient coils.
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For this kind of system, where the discrete nature of the charges cannot be neglected, boundary element methods (BEM) represent a better approach than finite differences/finite elements methods.
In contrast to the widely used methods of the network type (finite differences, finite element, and boundary element methods), in the R-function method all the geometric information given in the boundary value problem statement is represented in an analytical form.
We analyze augmented Lagrangian and boundary element methods for the Signorini boundary value problem of Laplacian.
The other one is for the dual boundary element methods (BEM) [6, 7].
The hydrodynamic parameters are obtained with AQWA, a software package based on boundary element methods.
The standard a posteriori error estimates for boundary element methods are obtained from the classical boundary integral equations.
Several boundary element methods combined with iterative, conjugate gradient, Tikhonov regularization, and singular value decomposition methods are compared in [6].
We compare fast black-box boundary element methods on parametric surfaces in R3.
Gradient and shim coils were designed using boundary element methods with convex optimisation.
Effective boundary element methods to analyze corrosion problems for complicated structures were presented.
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