A quasi-optimal space-time FEM with local mesh refinements for parabolic problems
Diening L, Stevenson R, Storn J (2025)
arXiv:2502.13655.
Preprint | Englisch
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Einrichtung
Abstract / Bemerkung
We present a space-time finite element method for the heat equation that
computes quasi-optimal approximations with respect to natural norms while
incorporating local mesh refinements in space-time. The discretized problem is
solved with a conjugate gradient method with a (nearly) optimal preconditioner.
Erscheinungsjahr
2025
Zeitschriftentitel
arXiv:2502.13655
Page URI
https://pub.uni-bielefeld.de/record/3000940
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Diening L, Stevenson R, Storn J. A quasi-optimal space-time FEM with local mesh refinements for parabolic problems. arXiv:2502.13655. 2025.
Diening, L., Stevenson, R., & Storn, J. (2025). A quasi-optimal space-time FEM with local mesh refinements for parabolic problems. arXiv:2502.13655. https://doi.org/10.48550/ARXIV.2502.13655
Diening, Lars, Stevenson, Rob, and Storn, Johannes. 2025. “A quasi-optimal space-time FEM with local mesh refinements for parabolic problems”. arXiv:2502.13655.
Diening, L., Stevenson, R., and Storn, J. (2025). A quasi-optimal space-time FEM with local mesh refinements for parabolic problems. arXiv:2502.13655.
Diening, L., Stevenson, R., & Storn, J., 2025. A quasi-optimal space-time FEM with local mesh refinements for parabolic problems. arXiv:2502.13655.
L. Diening, R. Stevenson, and J. Storn, “A quasi-optimal space-time FEM with local mesh refinements for parabolic problems”, arXiv:2502.13655, 2025.
Diening, L., Stevenson, R., Storn, J.: A quasi-optimal space-time FEM with local mesh refinements for parabolic problems. arXiv:2502.13655. (2025).
Diening, Lars, Stevenson, Rob, and Storn, Johannes. “A quasi-optimal space-time FEM with local mesh refinements for parabolic problems”. arXiv:2502.13655 (2025).
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