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Filters: Author is Karl Erik Holter  [Clear All Filters]
2022
M. Kuchta, W. M. Boon, K. E. Holter, M. Hornkjøl, T. Koch, K. Mardal and R. Ruiz-Baier. Fractional operators in coupled multiphysics problems with implicit coupling In Numerical Solution of Fractional Differential Equations and Applications NSFDE&A’22., 2022.
M. Kuchta, W. M. Boon, K. E. Holter, M. Hornkjøl, T. Koch, K. Mardal and R. Ruiz-Baier. Parameter-robust monolithic solvers for Stokes-Darcy/Biot systems In The 8th European Congress on Computational Methods in Applied Sciences and Engineering (ECCOMAS), Oslo, Norway., 2022.
2021
K. E. Holter. Robust preconditioning of multiphysics problems and interstitial fluid flow In University of Oslo. Vol. PhD. Oslo, Norway: University of Oslo, 2021.PDF icon phd-holter-2021.pdf (11.48 MB)
2020
K. E. Holter, M. Kuchta and K. Mardal. "Robust preconditioning for coupled Stokes–Darcy problems with the Darcy problem in primal form." Computers & Mathematics with Applications (2020).
K. E. Holter, M. Kuchta and K. Mardal. "Robust preconditioning of monolithically coupled multiphysics problems." arXiv preprint arXiv:2001.05527 (2020).
2019
K. E. Holter, M. Kuchta and K. Mardal. Sub-voxel Perfusion Modeling in Terms of Coupled 3d-1d Problem In Numerical Mathematics and Advanced Applications ENUMATH 2017, Edited by F. A. Radu, K. Kumar, I. Berre, J. M. Nordbotten and I. S. Pop. Cham: Springer International Publishing, 2019.
2017
K. E. Holter, B. Kehlet, A. Devor, T. J. Sejnowski, A. M. Dale, S. W. Omholt, O. P. Ottesen, E. A. Nagelhus, K. Mardal and K. H. Pettersen. "Interstitial Solute Transport in 3D Reconstructed Neuropil Occurs by Diffusion Rather than Bulk Flow." Proceedings of the National Academy of Sciences 114, no. 37 (2017): 9894-9899.
K. Mardal, K. E. Holter and K. H. Pettersen. Simulating the fluid flow of the lymphatic system - extracellular fluid flow In The 4th CSF symposium, Atlanta, USA., 2017.
0
K. E. Holter, M. Kuchta and K. Mardal. "Robust preconditioning for coupled Stokes-Darcy problems with the Darcy problem in primal form." arXiv preprint arXiv:2001.05529.