Publications
Journal publications (peer reviewed)
- M. Wess, B. Kapidani, L. Codecasa, J. Schöberl. Mass lumping the dual cell method to arbitrary polynomial degree for acoustic and electromagnetic waves, Journal of Computational Physics, 113196, 2024, arXiv:2312.14716
- S. Doppler, P.L. Lederer, J. Schöberl, H. von Wahl, A discontinuous Galerkin approach for atmospheric flows with implicit condensation, Journal of Computational Physics 499, 112713, 2024
- J. Kraus, P.L. Lederer, M. Lymbery, K. Osthues, J. Schöberl, Hybridized discontinuous Galerkin/hybrid mixed methods for a multiple network poroelasticity model with applications in biomechanics, SIAM Journal on Scientific Computing 45(6), B802-B827, 2023
- P.L. Lederer, X. Mooslechner, J. Schöberl, High-order projection-based upwind method for implicit large eddy simulation, Journal of Computational Physics 493, 112492, 2023
- L. Kogler, P.L. Lederer, J. Schöberl, A conforming auxiliary space preconditioner for the mass conserving stress-yielding method, Numerical linear algebra with applications 30(5), e2503, 2023
- T. Danczul, C. Hofreither, J. Schöberl, A unified rational Krylov method for elliptic and parabolic fractional problems, Numerical linear algebra with applications 30(5), e2488, 2023
- M. Neunteufel, J. Schöberl, K. Sturm, Numerical shape optimization of the Canham-Helfrich-Evans bending energy, Journal of Computational Physics 488, 112218, 2023
- J. Gopalakrishnan, L. Kogler, P.L. Lederer, J. Schöberl, Divergence-conforming velocity and vorticity approximations for incompressible fluids obtained with minimal facet coupling, Journal of Scientific Computing 95(3), 91, 2023
- M. Rambausek, J. Schöberl, Curing spurious magneto-mechanical coupling in soft non-magnetic materials, International Journal for Numerical Methods in Engineering 124 (10), 2261-2291, 2023
- A. Sky, M. Neunteufel, I. Muench, J. Schöberl, P. Neff, Primal and mixed finite element formulations for the relaxed micromorphic model, Computer Methods in Applied Mechanics and Engineering 399, 115298, 2022
- T. Danczul, J. Schöberl, A reduced basis method for fractional diffusion operators I, Numerische Mathematik 151(2), 369-404, 2022
- M. Leumüller, K. Hollaus, J. Schöberl, Domain decomposition and upscaling technique for metascreens, COMPEL 41(3), 938-953, 2022
Proceedings
2024
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| Mass lumping the dual cell method to arbitrary polynomial degree for acoustic and electromagnetic waves at reposiTUm , opens an external URL in a new windowWess, M., Kapidani, B., Codecasa, L., & Schöberl, J. (2024). Mass lumping the dual cell method to arbitrary polynomial degree for acoustic and electromagnetic waves. Journal of Computational Physics, 513, Article 113196. https://doi.org/10.1016/j.jcp.2024.113196, opens an external URL in a new window
2023
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| High-order projection-based upwind method for implicit large eddy simulation at reposiTUm , opens an external URL in a new windowLederer, P. L., Mooslechner, X., & Schöberl, J. (2023). High-order projection-based upwind method for implicit large eddy simulation. Journal of Computational Physics, 493, Article 112492. https://doi.org/10.1016/j.jcp.2023.112492, opens an external URL in a new window
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| Numerical shape optimization of the Canham-Helfrich-Evans bending energy at reposiTUm , opens an external URL in a new windowNeunteufel, M., Schöberl, J., & Sturm, K. (2023). Numerical shape optimization of the Canham-Helfrich-Evans bending energy. Journal of Computational Physics, 488, Article 112218. https://doi.org/10.1016/j.jcp.2023.112218, opens an external URL in a new window
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| Analysis of curvature approximations via covariant curl and incompatibility for Regge metrics at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Neunteufel, M., Schöberl, J., & Wardetzky, M. (2023). Analysis of curvature approximations via covariant curl and incompatibility for Regge metrics. SMAI Journal of Computational Mathematics (SMAI-JCM), 9, 151–195. https://doi.org/10.5802/smai-jcm.98, opens an external URL in a new window
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| Spectral and High Order Methods for Partial Differential Equations ICOSAHOM 2020+1 at reposiTUm , opens an external URL in a new windowMelenk, J. M., Perugia, I., Schöberl, J., & Schwab, C. (Eds.). (2023). Spectral and High Order Methods for Partial Differential Equations ICOSAHOM 2020+1 (Vol. 137). Springer. https://doi.org/10.1007/978-3-031-20432-6, opens an external URL in a new window
2022
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| Primal and mixed finite element formulations for the relaxed micromorphic model at reposiTUm , opens an external URL in a new windowSky, A., Neunteufel, M., Muench, I., Schöberl, J., & Neff, P. (2022). Primal and mixed finite element formulations for the relaxed micromorphic model. Computer Methods in Applied Mechanics and Engineering, 399, Article 115298. https://doi.org/10.1016/j.cma.2022.115298, opens an external URL in a new window
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| Domain decomposition and upscaling technique for metascreens at reposiTUm , opens an external URL in a new windowLeumüller, M., Hollaus, K., & Schöberl, J. (2022). Domain decomposition and upscaling technique for metascreens. COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, 41(3), 938–953. https://doi.org/10.1108/COMPEL-03-2021-0073, opens an external URL in a new window
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| A reduced basis method for fractional diffusion operators I at reposiTUm , opens an external URL in a new windowDanczul, T., & Schöberl, J. (2022). A reduced basis method for fractional diffusion operators I. Numerische Mathematik, 151(2), 369–404. https://doi.org/10.1007/s00211-022-01287-y, opens an external URL in a new window
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| Convergence analysis of some tent-based schemes for linear hyperbolic systems at reposiTUm , opens an external URL in a new windowDow, D., Gopalakrishnan, J., Schöberl, J., & Wintersteiger, C. (2022). Convergence analysis of some tent-based schemes for linear hyperbolic systems. Mathematics of Computation, 91(334), 699–733. https://doi.org/10.1090/mcom/3686, opens an external URL in a new window
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| A Higher Order Multi-Scale FEM With A for 2-D Eddy Current Problems in Laminated Iron at reposiTUm , opens an external URL in a new windowHollaus, K., & Schöberl, J. (2022). A Higher Order Multi-Scale FEM With A for 2-D Eddy Current Problems in Laminated Iron. IEEE Transactions on Magnetics, 51(3), Article 7093479. https://doi.org/10.1109/TMAG.2014.2360075, opens an external URL in a new window
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| An algebraic multigrid method for elasticity based on an auxiliary topology with edge matrices at reposiTUm , opens an external URL in a new windowKogler, L., & Schöberl, J. (2022). An algebraic multigrid method for elasticity based on an auxiliary topology with edge matrices. Numerical Linear Algebra with Applications, 29(1), Article e2408. https://doi.org/10.1002/nla.2408, opens an external URL in a new window
2021
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| Three-field mixed finite element methods for nonlinear elasticity at reposiTUm , opens an external URL in a new windowNeunteufel, M., Pechstein, A. S., & Schöberl, J. (2021). Three-field mixed finite element methods for nonlinear elasticity. Computer Methods in Applied Mechanics and Engineering, 382, Article 113857. https://doi.org/10.1016/j.cma.2021.113857, opens an external URL in a new window
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| A hybrid H¹ x H(curl) finite element formulation for a relaxed micromorphic continuum model of antiplane shear at reposiTUm , opens an external URL in a new windowSky, A., Neunteufel, M., Münch, I., Schöberl, J., & Neff, P. (2021). A hybrid H1 x H(curl) finite element formulation for a relaxed micromorphic continuum model of antiplane shear. Computational Mechanics, 68, 1–24. https://doi.org/10.1007/s00466-021-02002-8, opens an external URL in a new window
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| Enhanced Technique for Metascreens Using the Generalized Finite Element Method at reposiTUm , opens an external URL in a new windowLeumüller, M., Auinger, B., Schöberl, J., & Hollaus, K. (2021). Enhanced Technique for Metascreens Using the Generalized Finite Element Method. IEEE Transactions on Magnetics, 57(6), Article 7401704. https://doi.org/10.1109/tmag.2021.3065118, opens an external URL in a new window
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| A finite-strain model for incomplete damage in elastoplastic materials at reposiTUm , opens an external URL in a new windowMelching, D., Neunteufel, M., Schöberl, J., & Stefanelli, U. (2021). A finite-strain model for incomplete damage in elastoplastic materials. Computer Methods in Applied Mechanics and Engineering, 374, Article 113571. https://doi.org/10.1016/j.cma.2020.113571, opens an external URL in a new window
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| A reduced basis method for fractional diffusion operators II at reposiTUm , opens an external URL in a new windowDanczul, T., & Schöberl, J. (2021). A reduced basis method for fractional diffusion operators II. Journal of Numerical Mathematics, 29(4), 269–287. https://doi.org/10.1515/jnma-2020-0042, opens an external URL in a new window
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| Uniformly well-posed hybridized discontinuous Galerkin/hybrid mixed discretizations for Biot's consolidation model at reposiTUm , opens an external URL in a new windowKraus, J., Lederer, P. L., Lymbery, M., & Schöberl, J. (2021). Uniformly well-posed hybridized discontinuous Galerkin/hybrid mixed discretizations for Biot’s consolidation model. Computer Methods in Applied Mechanics and Engineering, 384(113991), 113991. https://doi.org/10.1016/j.cma.2021.113991, opens an external URL in a new window
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| Avoiding membrane locking with Regge interpolation at reposiTUm , opens an external URL in a new windowNeunteufel, M., & Schöberl, J. (2021). Avoiding membrane locking with Regge interpolation. Computer Methods in Applied Mechanics and Engineering, 373, Article 113524. https://doi.org/10.1016/j.cma.2020.113524, opens an external URL in a new window
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| An Equilibrated Error Estimator for the Multiscale Finite Element Method of a 2-D Eddy Current Problem at reposiTUm , opens an external URL in a new windowSchöbinger, M., Schöberl, J., & Hollaus, K. (2021). An Equilibrated Error Estimator for the Multiscale Finite Element Method of a 2-D Eddy Current Problem. IEEE Transactions on Magnetics, 57(6), 1–4. https://doi.org/10.1109/tmag.2021.3065732, opens an external URL in a new window
2020
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| Divergence-free tangential finite element methods for incompressible flows on surfaces at reposiTUm , opens an external URL in a new windowLederer, P. L., Lehrenfeld, C., & Schöberl, J. (2020). Divergence-free tangential finite element methods for incompressible flows on surfaces. International Journal for Numerical Methods in Engineering, 121(11), 2503–2533. https://doi.org/10.1002/nme.6317, opens an external URL in a new window
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| An Equilibration Based A Posteriori Error Estimate for the Biharmonic Equation and Two Finite Element Methods at reposiTUm , opens an external URL in a new windowBraess, D., Pechstein, A. S., & Schöberl, J. (2020). An Equilibration Based A Posteriori Error Estimate for the Biharmonic Equation and Two Finite Element Methods. IMA Journal of Numerical Analysis, 40(2), 951–975. https://doi.org/10.1093/imanum/drz005, opens an external URL in a new window
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| Fully and semi-automated shape differentiation in NGSolve at reposiTUm , opens an external URL in a new windowGangl, P., Sturm, K., Neunteufel, M., & Schöberl, J. (2020). Fully and semi-automated shape differentiation in NGSolve. Structural and Multidisciplinary Optimization, 63(3), 1579–1607. https://doi.org/10.1007/s00158-020-02742-w, opens an external URL in a new window
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| An Explicit Mapped Tent Pitching Scheme for Maxwell Equations at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Hochsteger, M., Schöberl, J., & Wintersteiger, C. (2020). An Explicit Mapped Tent Pitching Scheme for Maxwell Equations. In Spectral and High Order Methods for Partial Differential Equations ICOSAHOM 2018 (pp. 359–369). Springer. https://doi.org/10.1007/978-3-030-39647-3_28, opens an external URL in a new window
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| Structure aware Runge-Kutta time stepping for spacetime tents at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Schöberl, J., & Wintersteiger, C. (2020). Structure aware Runge-Kutta time stepping for spacetime tents. Partial Differential Equations and Applications, 1(19). https://doi.org/10.1007/s42985-020-00020-4, opens an external URL in a new window
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| The equations of motion for a rigid body using non-redundant unified local velocity coordinates at reposiTUm , opens an external URL in a new windowHolzinger, S., Schöberl, J., & Gerstmayr, J. (2020). The equations of motion for a rigid body using non-redundant unified local velocity coordinates. Multibody System Dynamics, 48(3), 283–309. https://doi.org/10.1007/s11044-019-09700-5, opens an external URL in a new window
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| Fluid-structure interaction with H(div)-conforming finite elements at reposiTUm , opens an external URL in a new windowNeunteufel, M., & Schöberl, J. (2020). Fluid-structure interaction with H(div)-conforming finite elements. Computers and Structures, 243(106402), 106402. https://doi.org/10.1016/j.compstruc.2020.106402, opens an external URL in a new window
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| Tent pitching and Trefftz-DG method for the acoustic wave equation at reposiTUm , opens an external URL in a new windowPerugia, I., Schöberl, J., Stocker, P., & Wintersteiger, C. (2020). Tent pitching and Trefftz-DG method for the acoustic wave equation. Computers and Mathematics with Applications, 79(10), 2987–3000. https://doi.org/10.1016/j.camwa.2020.01.006, opens an external URL in a new window
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| Computational micromagnetics with Commics at reposiTUm , opens an external URL in a new windowPfeiler, C.-M., Ruggeri, M., Stiftner, B., Exl, L., Hochsteger, M., Hrkac, G., Schöberl, J., Mauser, N. J., & Praetorius, D. (2020). Computational micromagnetics with Commics. Computer Physics Communications, 248, Article 106965. https://doi.org/10.1016/j.cpc.2019.106965, opens an external URL in a new window
2019
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| MSFEM for the Eddy Current Problem in a Laminated Core Including Hysteresis at reposiTUm , opens an external URL in a new windowSchöbinger, M., Steentjes, S., Schöberl, J., Hameyer, K., & Hollaus, K. (2019). MSFEM for the Eddy Current Problem in a Laminated Core Including Hysteresis. IEEE Transactions on Magnetics, 55(8), 1–9. https://doi.org/10.1109/tmag.2019.2907894, opens an external URL in a new window
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| On reference solutions and the sensitivity of the 2d Kelvin-Helmholtz instability problem at reposiTUm , opens an external URL in a new windowSchroeder, P. W., John, V., Lederer, P. L., Lehrenfeld, C., Lube, G., & Schöberl, J. (2019). On reference solutions and the sensitivity of the 2d Kelvin-Helmholtz instability problem. Computers and Mathematics with Applications, 77(4), 1010–1028. https://doi.org/10.1016/j.camwa.2018.10.030, opens an external URL in a new window
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| A mass conserving mixed stress formulation for the Stokes equations at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Lederer, P. L., & Schöberl, J. (2019). A mass conserving mixed stress formulation for the Stokes equations. IMA Journal of Numerical Analysis, 40(3), 1838–1874. https://doi.org/10.1093/imanum/drz022, opens an external URL in a new window
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| An explicit Mapped Tent Pitching scheme for hyperbolic systems at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Schöberl, J., & Wintersteiger, C. (2019). An explicit Mapped Tent Pitching scheme for hyperbolic systems. In M. Kaltenbacher, J. M. Melenk, L. Nannen, & F. Toth (Eds.), Proceedings of the 14th International Conference on Mathematical and Numerical Aspects of Wave Propagation (pp. 272–273). Proceedings of the 14th International Conference on Mathematical and Numerical Aspects of Wave Propagation. https://doi.org/10.34726/waves2019, opens an external URL in a new window
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| MSFEM and MOR to Minimize the Computational Costs of Nonlinear Eddy-Current Problems in Laminated Iron Cores at reposiTUm , opens an external URL in a new windowHollaus, K., Schöberl, J., & Schöbinger, M. (2019). MSFEM and MOR to Minimize the Computational Costs of Nonlinear Eddy-Current Problems in Laminated Iron Cores. IEEE Transactions on Magnetics, 56(2), 1–4. https://doi.org/10.1109/tmag.2019.2954392, opens an external URL in a new window
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| A matrix-free Discontinuous Galerkin method for the time dependent Maxwell equations in open domians at reposiTUm , opens an external URL in a new windowKapidani, B., & Schöberl, J. (2019). A matrix-free Discontinuous Galerkin method for the time dependent Maxwell equations in open domians. In M. Kaltenbacher, J. M. Melenk, L. Nannen, & F. Toth (Eds.), Proceedings of the 14th International Conference on Mathematical and Numerical Aspects of Wave Propagation (pp. 432–433). Proceedings of the 14th International Conference on Mathematical and Numerical Aspects of Wave Propagation. https://doi.org/10.34726/waves2019, opens an external URL in a new window
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| The Hellan-Herrmann-Johnson Method for Nonlinear Shells at reposiTUm , opens an external URL in a new windowNeunteufel, M., & Schöberl, J. (2019). The Hellan-Herrmann-Johnson Method for Nonlinear Shells. Computers and Structures, 225(106109), 106109. https://doi.org/10.1016/j.compstruc.2019.106109, opens an external URL in a new window
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| Multiscale FEM for the Linear 2-D/1-D Problem of Eddy Currents in Thin Iron Sheets at reposiTUm , opens an external URL in a new windowSchöbinger, M., Schöberl, J., & Hollaus, K. (2019). Multiscale FEM for the Linear 2-D/1-D Problem of Eddy Currents in Thin Iron Sheets. IEEE Transactions on Magnetics, 55(1), 1–12. https://doi.org/10.1109/tmag.2018.2879030, opens an external URL in a new window
2018
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| Some Two-Dimensional Multiscale Finite Element Formulations for the Eddy Current Problem in Iron Laminates at reposiTUm , opens an external URL in a new windowHollaus, K., & Schöberl, J. (2018). Some Two-Dimensional Multiscale Finite Element Formulations for the Eddy Current Problem in Iron Laminates. IEEE Transactions on Magnetics, 54(4), 1–16. https://doi.org/10.1109/tmag.2017.2777395, opens an external URL in a new window
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| An Error Estimator for Multiscale FEM for the Eddy-Current Problem in Laminated Materials at reposiTUm , opens an external URL in a new windowSchöbinger, M., Schöberl, J., & Hollaus, K. (2018). An Error Estimator for Multiscale FEM for the Eddy-Current Problem in Laminated Materials. IEEE Transactions on Magnetics, 54(3), Article 7203204. https://doi.org/10.1109/tmag.2017.2762357, opens an external URL in a new window
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| MOR for the MSFEM of the Eddy Current Problem in Linear Laminated Media at reposiTUm , opens an external URL in a new windowHollaus, K., Schöberl, J., & Schöbinger, M. (2018). MOR for the MSFEM of the Eddy Current Problem in Linear Laminated Media. In F. Breitenecker, W. Kemmetmüller, A. Körner, A. Kugi, & I. Troch (Eds.), MATHMOD 2018 - 9th Vienna International Conference on Mathematical Modelling (pp. 121–122). MATHMOD 2018 - 9th Vienna International Conference on Mathematical Modelling.
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| An analysis of the TDNNS method using natural norms at reposiTUm , opens an external URL in a new windowPechstein, A. S., & Schöberl, J. (2018). An analysis of the TDNNS method using natural norms. Numerische Mathematik, 139(1), 93–120. https://doi.org/10.1007/s00211-017-0933-3, opens an external URL in a new window
2017
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| The TDNNS method for Reissner-Mindlin plates at reposiTUm , opens an external URL in a new windowPechstein, A., & Schöberl, J. (2017). The TDNNS method for Reissner-Mindlin plates. Numerische Mathematik, 137(3), 713–740.
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| An efficient reformulation of a multiscale method for the eddy current problem at reposiTUm , opens an external URL in a new windowSchöbinger, M., Hollaus, K., & Schöberl, J. (2017). An efficient reformulation of a multiscale method for the eddy current problem. COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, 36(5), 1421–1429. https://doi.org/10.1108/compel-02-2017-0091, opens an external URL in a new window
2016
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| Hardy space infinite elements for time harmonic wave equations with phase and group velocities of different signs at reposiTUm , opens an external URL in a new windowHalla, M., Hohage, T., Nannen, L., & Schöberl, J. (2016). Hardy space infinite elements for time harmonic wave equations with phase and group velocities of different signs. Numerische Mathematik, 133(1), 103–139. https://doi.org/10.1007/s00211-015-0739-0, opens an external URL in a new window
2015
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| Optimal and pressure-independent L2 velocity error estimates for a modified Crouzeix-Raviart Stokes element with BDM at reposiTUm , opens an external URL in a new windowBrennecke, C., Linke, A., Merdon, C., & Schöberl, J. (2015). Optimal and pressure-independent L2 velocity error estimates for a modified Crouzeix-Raviart Stokes element with BDM. JOURNAL OF COMPUTATIONAL MATHEMATICS, 33(2), 191–208. https://doi.org/10.4208/jcm.1411-m4499, opens an external URL in a new window
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| Hardy space infinite elements for time harmonic wave equations with phase and group velocities of different signs at reposiTUm , opens an external URL in a new windowHalla, M., Hohage, T., Nannen, L., & Schöberl, J. (2015). Hardy space infinite elements for time harmonic wave equations with phase and group velocities of different signs. Numerische Mathematik, 133(1), 103–139. https://doi.org/10.1007/s00211-015-0739-0, opens an external URL in a new window
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| Multi-scale FEM and magnetic vector potential A for 3D eddy currents in laminated media at reposiTUm , opens an external URL in a new windowHollaus, K., & Schöberl, J. (2015). Multi-scale FEM and magnetic vector potential A for 3D eddy currents in laminated media. COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, 34(5), 1598–1608. https://doi.org/10.1108/compel-02-2015-0090, opens an external URL in a new window
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| A high order space momentum discontinuous Galerkin method for the Boltzmann equation at reposiTUm , opens an external URL in a new windowKitzler, G., & Schöberl, J. (2015). A high order space momentum discontinuous Galerkin method for the Boltzmann equation. Computers and Mathematics with Applications, 70(7), 1539–1554. https://doi.org/10.1016/j.camwa.2015.06.011, opens an external URL in a new window
2014
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| Two-Scale Homogenization of the Nonlinear Eddy Current Problem with FEM at reposiTUm , opens an external URL in a new windowHollaus, K., Hannukainen, A., & Schöberl, J. (2014). Two-Scale Homogenization of the Nonlinear Eddy Current Problem with FEM. IEEE Transactions on Magnetics, 50(2), 413–416. https://doi.org/10.1109/tmag.2013.2282334, opens an external URL in a new window
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| Reversing the pump-dependence of a laser at an exceptional point at reposiTUm , opens an external URL in a new windowBrandstetter, M., Liertzer, M., Deutsch, C., Klang, P., Schöberl, J., Türeci, H. E., Strasser, G., Unterrainer, K., & Rotter, S. (2014). Reversing the pump-dependence of a laser at an exceptional point. Nature Communications, 5(4034). https://doi.org/10.1038/ncomms5034, opens an external URL in a new window
2013
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| Accurate magnetostatic simulation of step-lap joints in transformer cores using anisotropic higher order FEM at reposiTUm , opens an external URL in a new windowHauck, A., Ertl, M., Schöberl, J., & Kaltenbacher, M. (2013). Accurate magnetostatic simulation of step-lap joints in transformer cores using anisotropic higher order FEM. COMPEL: The International Journal for Computation and Mathematics in Electrical and Electronic Engineering, 32(5), 1581–1595. https://doi.org/10.1108/compel-04-2013-0134, opens an external URL in a new window
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| Exact Sequences of High Order Hardy Space Infinite Elements for Exterior Maxwell Problems at reposiTUm , opens an external URL in a new windowNannen, L., Hohage, T., Schädle, A., & Schöberl, J. (2013). Exact Sequences of High Order Hardy Space Infinite Elements for Exterior Maxwell Problems. SIAM Journal on Scientific Computing, 35(2), A1024–A1048. https://doi.org/10.1137/110860148, opens an external URL in a new window
2012
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| A Stable High-Order Spectral Difference Method for Hyperbolic Conservation Laws in Triangular Elements at reposiTUm , opens an external URL in a new windowBalan, A., May, G., & Schöberl, J. (2012). A Stable High-Order Spectral Difference Method for Hyperbolic Conservation Laws in Triangular Elements. Journal of Computational Physics, 231(5), 2359–2375. https://doi.org/10.1016/j.jcp.2011.11.041, opens an external URL in a new window
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| A uniformly stable Fortin operator for the Taylor-Hood element at reposiTUm , opens an external URL in a new windowMardal, K.-A., Schöberl, J., & Winther, R. (2012). A uniformly stable Fortin operator for the Taylor-Hood element. Numerische Mathematik, 123(3), 537–551. https://doi.org/10.1007/s00211-012-0492-6, opens an external URL in a new window
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| Domain Decomposition Preconditioning for High Order Hybrid Discontinuous Galerkin Methods on Tetrahedral Meshes at reposiTUm , opens an external URL in a new windowSchöberl, J., & Lehrenfeld, C. (Eds.). (2012). Domain Decomposition Preconditioning for High Order Hybrid Discontinuous Galerkin Methods on Tetrahedral Meshes. Springer Verlag. https://doi.org/10.1007/978-3-642-30316-6, opens an external URL in a new window
2011
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| Polynomial Extension Operators. Part III at reposiTUm , opens an external URL in a new windowDemkowicz, L., Gopalakrishnan, J., & Schöberl, J. (2011). Polynomial Extension Operators. Part III. Mathematics of Computation, 81(279), 1289–1326. https://doi.org/10.1090/s0025-5718-2011-02536-6, opens an external URL in a new window
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| A Mixed Hybrid Finite Element Method for the Helmholtz Equation at reposiTUm , opens an external URL in a new windowHannukainen, A., Huber, M., & Schöberl, J. (2011). A Mixed Hybrid Finite Element Method for the Helmholtz Equation. Journal of Modern Optics, 58(5–6), 424–437. https://doi.org/10.1080/09500340.2010.527067, opens an external URL in a new window
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| Anisotropic mixed finite elements for elasticity at reposiTUm , opens an external URL in a new windowPechstein, A., & Schöberl, J. (2011). Anisotropic mixed finite elements for elasticity. International Journal for Numerical Methods in Engineering, VOL.87.
2007
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| Additive Schwarz preconditioning for p-version triangular and tetrahedral finite elements at reposiTUm , opens an external URL in a new windowSchöberl, J., Melenk, J. M., Pechstein, C., & Zaglmayr, S. (2007). Additive Schwarz preconditioning for p-version triangular and tetrahedral finite elements. IMA Journal of Numerical Analysis, 28(1), 1–24. https://doi.org/10.1093/imanum/drl046, opens an external URL in a new window
2005
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| Nested Multigrid Finite Element Analyses of Eddy Current Losses in Power Transformers at reposiTUm , opens an external URL in a new windowSchmidt, E., Schöberl, J., & Hamberger, P. (2005). Nested Multigrid Finite Element Analyses of Eddy Current Losses in Power Transformers. In Proceedings of the 21th International Conference on Applied Computational Electromagnetics (pp. 674–677).
Preprints aus dem reposiTUm:
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| A Reduced Basis Method for Fractional Diffusion Operators I at reposiTUm , opens an external URL in a new windowDanczul, T., & Schöberl, J. (2019). A Reduced Basis Method for Fractional Diffusion Operators I. arXiv. https://doi.org/10.48550/arXiv.1904.05599, opens an external URL in a new window
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| A mass conserving mixed stress formulation for Stokes flow with weakly imposed stress symmetry at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Lederer, P. L., & Schöberl, J. (2019). A mass conserving mixed stress formulation for Stokes flow with weakly imposed stress symmetry. arXiv. https://doi.org/10.48550/arXiv.1901.04648, opens an external URL in a new window
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| Avoiding Membrane Locking with Regge Interpolation at reposiTUm , opens an external URL in a new windowNeunteufel, M., & Schöberl, J. (2019). Avoiding Membrane Locking with Regge Interpolation. arXiv. https://doi.org/10.48550/arXiv.1907.06232, opens an external URL in a new window
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| A mass conserving mixed stress formulation for the Stokes equations at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Lederer, P. L., & Schöberl, J. (2018). A mass conserving mixed stress formulation for the Stokes equations. arXiv. https://doi.org/10.48550/arXiv.1806.07173, opens an external URL in a new window
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| Hybrid Discontinuous Galerkin methods with relaxed H(div)-conformity for incompressible flows Part II at reposiTUm , opens an external URL in a new windowLederer, P. L., Lehrenfeld, C., & Schöberl, J. (2018). Hybrid Discontinuous Galerkin methods with relaxed H(div)-conformity for incompressible flows Part II. arXiv. https://doi.org/10.48550/arXiv.1805.06787, opens an external URL in a new window
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| An Equilibration Based A Posteriori Error Estimate for the Biharmonic Equation and Two Finite Element Methods at reposiTUm , opens an external URL in a new windowBraess, D., Pechstein, A., & Schöberl, J. (2017). An Equilibration Based A Posteriori Error Estimate for the Biharmonic Equation and Two Finite Element Methods. arXiv. https://doi.org/10.48550/arXiv.1705.07607, opens an external URL in a new window
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| Hybrid Discontinuous Galerkin methods with relaxed H(div)-conformity for incompressible flows at reposiTUm , opens an external URL in a new windowLederer, P. L., Lehrenfeld, C., & Schöberl, J. (2017). Hybrid Discontinuous Galerkin methods with relaxed H(div)-conformity for incompressible flows. arXiv.
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| Refined a posteriori error estimation for classical and pressure-robust Stokes finite element methods at reposiTUm , opens an external URL in a new windowLederer, P. L., Schöberl, J., & Merdon, C. (2017). Refined a posteriori error estimation for classical and pressure-robust Stokes finite element methods. arXiv. https://doi.org/10.48550/arXiv.1712.01625, opens an external URL in a new window
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| Mapped tent pitching schemes for hyperbolic systems at reposiTUm , opens an external URL in a new windowGopalakrishnan, J., Schöberl, J., & Wintersteiger, C. (2016). Mapped tent pitching schemes for hyperbolic systems. arXiv.
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| Divergence-free Reconstruction Operators for Pressure-Robust Stokes Discretizations With Continuous Pressure Finite Elements at reposiTUm , opens an external URL in a new windowLederer, P. L., Linke, A., Merdon, C., & Schöberl, J. (2016). Divergence-free Reconstruction Operators for Pressure-Robust Stokes Discretizations With Continuous Pressure Finite Elements. arXiv. https://doi.org/10.48550/arXiv.1609.03701, opens an external URL in a new window
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| An analysis of the TDNNS method using natural norms at reposiTUm , opens an external URL in a new windowPechstein, A., & Schöberl, J. (2016). An analysis of the TDNNS method using natural norms. arXiv. https://doi.org/10.48550/arXiv.1606.06853, opens an external URL in a new window
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| Polynomial robust stability analysis for H(div)-conforming finite elements for the Stokes equations at reposiTUm , opens an external URL in a new windowSchöberl, J., & Lederer, P. L. (2016). Polynomial robust stability analysis for H(div)-conforming finite elements for the Stokes equations. arXiv. https://doi.org/10.48550/arXiv.1612.01482, opens an external URL in a new window