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(ii) What can be expected of such an approach to model problems in mechanical engineering?
Spectral accuracy is demonstrated on linear model problems in one and two space dimensions.
This research enables computer literate engineers to model problems in software by minimising code they need to write.
In this work we derive equivalence relations between mimetic finite difference schemes on simplicial grids and modified Nédélec Raviart Thomas finite element methods for model problems in H curl) and H div).
The static and rising bubble, in addition to the nonlinear Rayleigh Taylor instability flow problems, are considered in two dimensions as model problems in order to investigate the numerical properties of the scheme.
Model transformation is one of the key tasks in model-driven engineering and relies on the efficient matching and modification of graph-based data structures; its sibling graph rewriting has been used to successfully model problems in a variety of domains.
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Performance on a model problem in computational aeroacoustics is evaluated.
We solve a hydro-mechanical model problem in bentonite in the general engineering multiphysics simulation software ANSYS.
Second, cavity oscillation control serves as a model problem in the growing multidisciplinary field of flow control.
We present a nonoverlapping domain decomposition method with local Fourier basis applied to a model problem in liquid flames.
Moreover, we apply the new approach for a simple model problem in shape reconstruction, where the topological derivative can be computed without additional effort.
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