Lehrveranstaltungen
| Kurs | Heimatinstitut | Dozent | Semester | Typ | Sprache |
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Publikationen
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Preprints
- Y. Liang and N. T. Tran.?A hybrid high-order method for the biharmonic problem, 1-24,?arxiv:2504.16608 (2025)
- N. T. Tran. Lower eigenvalue bounds with hybrid high-order methods, 1-19, arXiv: 2406.06244 (2024)
Beitr?ge in begutachteten Zeitschriften
- D. Gallistl and N. T. Tran. Minimal residual discretization of a class of fully nonlinear elliptic PDE, IMA J. Numer. Anal. (accepted), 1-17, arXiv:?2412.07568 (2024)
- N.T. Tran. Finite element approximation for uniformly elliptic linear PDE of second order in nondivergence form, Math. Comp. 94 (2025),?1043--1064
- C. Carstensen and N. T. Tran. Locking-free hybrid high-order method for linear elasticity, SIAM J.?Numer. Anal. 63 (2025),?827--853
- N.T. Tran. Discrete weak duality of hybrid high-order methods for convex minimization problems, SIAM J. Numer. Anal. 62?(2024),?1492-1514
- C. Carstensen, B. Gr??le, and N. T. Tran. Adaptive hybrid high-order method for guaranteed?lower eigenvalue bounds, Numer. Math. 156?(2024),?813-851
- D. Gallistl and N. T. Tran. Stability and guaranteed error control of approximations to the Monge–Ampère equation, Numer. Math.?156 (2024),?107-131
- F. Bertrand, C. Carstensen, B. Gr??le, and N. T. Tran. Stabilization-free HHO a posteriori error?control, Numer. Math. 154 (2023), 369-408
- D. Gallistl and N. T. Tran. Convergence of a regularized finite element discretization of the two-dimensional Monge-Ampère equation. Math. Comp. 92 (2023), 1467-1490
- C. Carstensen and N. T. Tran. Convergent adaptive hybrid higher-order schemes for convex?minimization. Numer. Math. 151 (2022), 329-367
- C. Carstensen and N. T. Tran. Unstabilized hybrid high-order method for a class of degenerate convex minimization problems. SIAM J. Numer. Anal. 59 (2021),?1348-1373
?Kapiteln in Bücher:
- P. Bringmann, C. Carstensen, and N. T. Tran. Adaptive least-squares, discontinuous Petrov-Galerkin, and hybrid high-order methods. In: Non-standard discretisation methods in solid mechanics (J. Schr?der, P. Wriggers, eds.),?Lect. Notes Appl. Comput. Mech. 98, Springer?(2022), 107-147
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