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Physics-Compatible Finite Element Methods for Scalar and Tensorial Advection Problems (Paperback, 1st ed. 2019)
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Physics-Compatible Finite Element Methods for Scalar and Tensorial Advection Problems (Paperback, 1st ed. 2019)
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Christoph Lohmann introduces a very general framework for the
analysis and design of bound-preserving finite element methods. The
results of his in-depth theoretical investigations lead to
promising new extensions and modifications of existing algebraic
flux correction schemes. The main focus is on new limiting
techniques designed to control the range of solution values for
advected scalar quantities or the eigenvalue range of symmetric
tensors. The author performs a detailed case study for the
Folgar-Tucker model of fiber orientation dynamics. Using eigenvalue
range preserving limiters and admissible closure approximations, he
develops a physics-compatible numerical algorithm for this model.
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