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Results: 9
Number of items: 9
  • Open Access
    Stevenson, R., van Venetië, R., & Westerdiep, J. (2022). A wavelet-in-time, finite element-in-space adaptive method for parabolic evolution equations. Advances in Computational Mathematics, 48(3), Article 17. https://doi.org/10.1007/s10444-022-09930-w
  • Open Access
    Gantner, G., & van Venetië, R. (2022). Adaptive space-time BEM for the heat equation. Computers and Mathematics with Applications, 107, 117-131. https://doi.org/10.1016/j.camwa.2021.12.022
  • Open Access
    Stevenson, R., & van Venetië, R. (2022). Operator preconditioning: the simplest case. Applied Numerical Mathematics, 172, 292-299. https://doi.org/10.1016/j.apnum.2021.09.016
  • van Venetië, R., & Westerdiep, J. (2021). A parallel algorithm for solving linear parabolic evolution equations. In B. Ong, J. Schroder, J. Shipton, & S. Friedhoff (Eds.), Parallel-in-Time Integration Methods: 9th Parallel-in-Time Workshop, June 8–12, 2020 (pp. 33-50). (Springer Proceedings in Mathematics & Statistics; Vol. 356). Springer. https://doi.org/10.1007/978-3-030-75933-9_2
  • Open Access
    Stevenson, R., & Van Venetië, R. (2021). Uniform preconditioners of linear complexity for problems of negative order. Computational methods in applied mathematics, 21(2), 469-478. https://doi.org/10.1515/cmam-2020-0052
  • Open Access
    van Venetië, R. (2021). Operator preconditioning and space-time methods for parabolic evolution equations. [Thesis, fully internal, Universiteit van Amsterdam].
  • Open Access
    Brokkelkamp, R., van Venetië, R., de Vries, M., & Westerdiep, J. (2020). PACE solver description: tdULL. In Y. Cao, & M. Pilipczuk (Eds.), 15th International Symposium on Parameterized and Exact Computation: IPEC 2020, December 14–18, 2020, Hong Kong, China (Virtual Conference) Article 29 (Leibniz International Proceedings in Informatics; Vol. 180). Schloss Dagstuhl - Leibniz-Zentrum für Informatik. https://doi.org/10.4230/LIPIcs.IPEC.2020.29
  • Open Access
    Stevenson, R., & van Venetië, R. (2020). Uniform preconditioners for problems of negative order. Mathematics of Computation, 89(322), 645-674. https://doi.org/10.1090/MCOM/3481
  • Open Access
    Stevenson, R., & van Venetië, R. (2020). Uniform preconditioners for problems of positive order. Computers and Mathematics with Applications, 79(12), 3516-3530. https://doi.org/10.1016/j.camwa.2020.02.009
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