Institutions of the University of Bayreuth
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Bauer, Maximilian ; Bebendorf, Mario:
Adaptive H-matrix computations in linear elasticity.
In: Applied Numerical Mathematics.
Vol. 201
(2024)
.
- pp. 1-19.
ISSN 0168-9274
DOI der Verlagsversion: https://doi.org/10.1016/j.apnum.2024.02.007
Musch, Markus ; Rupp, Andreas ; Aizinger, Vadym ; Knabner, Peter:
Hybridizable discontinuous Galerkin method with mixed-order spaces for non-linear diffusion equations with internal jumps.
In: GEM : International Journal on Geomathematics.
Vol. 14
(2023)
Issue 1
.
- 18.
ISSN 1869-2672
DOI der Verlagsversion: https://doi.org/10.1007/s13137-023-00228-7
Bauer, Maximilian ; Bebendorf, Mario ; Feist, Bernd:
Kernel-independent adaptive construction of H²-matrix approximations.
In: Numerische Mathematik.
Vol. 150
(2022)
Issue 1
.
- pp. 1-32.
ISSN 0029-599X
DOI der Verlagsversion: https://doi.org/10.1007/s00211-021-01255-y
Faghih-Naini, Sara ; Aizinger, Vadym:
p-adaptive discontinuous Galerkin method for the shallow water equations with a parameter-free error indicator.
In: GEM : International Journal on Geomathematics.
Vol. 13
(2022)
Issue 1
.
- No. 18.
ISSN 1869-2672
DOI der Verlagsversion: https://doi.org/10.1007/s13137-022-00208-3
Hauck, Moritz ; Aizinger, Vadym ; Frank, Florian ; Hajduk, Hennes ; Rupp, Andreas:
Enriched Galerkin method for the shallow-water equations.
In: GEM : International Journal on Geomathematics.
Vol. 11
(2020)
Issue 1
.
- No. 31.
ISSN 1869-2672
DOI der Verlagsversion: https://doi.org/10.1007/s13137-020-00167-7
Feist, Bernd:
Efficient numerical treamtent of the fractional Laplacian in three dimensions.
Bayreuth
,
2023
. - V, 135 P.
(
Doctoral thesis,
2023
, University of Bayreuth, Faculty of Mathematics, Physics and Computer Sciences)
Bauer, Maximilian:
Neue Formen der Adaptivität bei der Kreuzapproximation nicht-lokaler Operatoren.
Bayreuth
,
2023
. - 134 P.
(
Doctoral thesis,
2022
, University of Bayreuth, Faculty of Mathematics, Physics and Computer Sciences)
Riedl, Wolfgang ; Baier, Robert ; Gerdts, Matthias:
Optimization-based subdivision algorithm for reachable sets.
Mathematisches Institut, Universität Bayreuth, Institut für Mathematik und Rechneranwendung, Universität der Bundeswehr in Neubiberg/München
Bayreuth
,
2020
. - 38 S.
Bauer, Maximilian ; Bebendorf, Mario:
Block-adaptive Cross Approximation of Discrete Integral Operators.
Bayreuth
,
2019
. - 21 S.
Riedl, Wolfgang ; Baier, Robert ; Gerdts, Matthias:
Analytical and numerical estimates of reachable sets in a subdivision scheme.
Mathematisches Institut, Universität Bayreuth, Institut für Mathematik und Rechneranwendung, Universität der Bundeswehr in Neubiberg/München
Bayreuth, Neubiberg/München
,
2017
. - 15 S.