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ORCIDRoland Schnaubelt
Person information
- affiliation: Karlsruhe Institute of Technology, Germany
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2020 – today
- 2023
[j10]Tomás Dohnal
, Roland Schnaubelt, Daniel P. Tietz:
Rigorous Envelope Approximation for Interface Wave Packets in Maxwell's Equations with Two Dimensional Localization. SIAM J. Math. Anal. 55(6): 6898-6939 (2023)- [i1]Maximilian Ruff, Roland Schnaubelt:
Error analysis of the Lie splitting for semilinear wave equations with finite-energy solutions. CoRR abs/2311.03245 (2023)
2010 – 2019
- 2019
- [j9]Johannes Eilinghoff, Tobias Jahnke, Roland Schnaubelt:
Error Analysis of an Energy Preserving ADI Splitting Scheme for the Maxwell Equations. SIAM J. Numer. Anal. 57(3): 1036-1057 (2019) - 2018
- [j8]Marlis Hochbruck, Tomislav Pazur, Roland Schnaubelt:
Error analysis of implicit Runge-Kutta methods for quasilinear hyperbolic evolution equations. Numerische Mathematik 138(3): 557-579 (2018) - 2015
- [j7]Marlis Hochbruck, Tobias Jahnke, Roland Schnaubelt:
Convergence of an ADI splitting for Maxwell's equations. Numerische Mathematik 129(3): 535-561 (2015) - 2013
- [j6]Mahmoud Baroun, Birgit Jacob, Lahcen Maniar, Roland Schnaubelt:
Semilinear observation systems. Syst. Control. Lett. 62(10): 924-929 (2013) - 2010
- [j5]Roland Schnaubelt, George Weiss:
Two classes of passive time-varying well-posed linear systems. Math. Control. Signals Syst. 21(4): 265-301 (2010)
2000 – 2009
- 2008
- [b1]Jan Prüss, Roland Schnaubelt, Rico Zacher:
Mathematische Modelle in der Biologie - deterministische homogene Systeme. Mathematik Kompakt, Birkhäuser 2008, ISBN 978-3-7643-8436-4, pp. I-VIII, 1-172 - [j4]Said Hadd, Abdelaziz Rhandi, Roland Schnaubelt:
Feedback theory for time-varying regular linear systems with input and state delays. IMA J. Math. Control. Inf. 25(1): 85-110 (2008) - 2007
- [j3]Birgit Jacob, Roland Schnaubelt:
Observability of polynomially stable systems. Syst. Control. Lett. 56(4): 277-284 (2007) - 2005
- [j2]Yuri Latushkin, Timothy W. Randolph, Roland Schnaubelt:
Regularization and frequency-domain stability of well-posed systems. Math. Control. Signals Syst. 17(2): 128-151 (2005) - [c2]George Weiss, Roland Schnaubelt:
Two dual classes of time-varying well-posed linear systems constructed from passive systems. CDC/ECC 2005: 5883-5886 - 2003
- [c1]Roland Schnaubelt:
Feedbacks for non-autonomous regular linear systems. ECC 2003: 588-593 - 2002
- [j1]Roland Schnaubelt:
Feedbacks for Nonautonomous Regular Linear Systems. SIAM J. Control. Optim. 41(4): 1141-1165 (2002)
Coauthor Index
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