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ORCIDPawel Dabkowski
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2010 – 2019
- 2016
[c10]Pawel Grzegorz Dabkowski, Krzysztof Galkowski
, Eric Rogers, Michael Sebek:
Robustness of uncertain discrete linear repetitive processes with disturbance attenuation. ECC 2016: 2288-2293- 2015
- [j9]Eric Rogers, Krzysztof Galkowski, Wojciech Paszke, Kevin L. Moore, Peter H. Bauer, Lukasz Hladowski, Pawel Grzegorz Dabkowski:
Multidimensional control systems: case studies in design and evaluation. Multidimens. Syst. Signal Process. 26(4): 895-939 (2015) - [j8]Wojciech Paszke, Pawel Grzegorz Dabkowski, Eric Rogers, Krzysztof Galkowski:
New results on strong practical stability and stabilization of discrete linear repetitive processes. Syst. Control. Lett. 77: 22-29 (2015) - 2014
- [c9]Krzysztof Galkowski, Pawel Grzegorz Dabkowski, Eric Rogers:
ℋ℞ based disturbance attenuation for iterative learning control. ACC 2014: 4231-4236 - [c8]Pawel Grzegorz Dabkowski, Wojciech Paszke:
Control of differential repetitive processes with regional pole constraints. MMAR 2014: 445-450 - 2013
- [j7]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Olivier Bachelier, Eric Rogers, Michael Sebek, Anton Kummert:
Control of differential linear repetitive processes using strong practical stability and ℋ∞ disturbance attenuation. Int. J. Control 86(4): 636-649 (2013) - [j6]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Olivier Bachelier, Eric Rogers, Anton Kummert, James Lam:
Strong practical stability and stabilization of uncertain discrete linear repetitive processes. Numer. Linear Algebra Appl. 20(2): 220-233 (2013) - [j5]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Eric Rogers, Zhonglun Cai, Chris T. Freeman, Paul L. Lewin:
Iterative Learning Control Based on Relaxed 2-D Systems Stability Criteria. IEEE Trans. Control. Syst. Technol. 21(3): 1016-1023 (2013) - [c7]Wojciech Paszke, Pawel Grzegorz Dabkowski, Eric Rogers, Krzysztof Galkowski:
Stability and robustness of discrete linear repetitive processes in the finite frequency domain using the KYP lemma. CDC 2013: 3421-3426 - [c6]Andreas Rauh, Luise Senkel, Christina Dittrich, Harald Aschemann, Krzysztof Galkowski, Pawel Dabkowski:
A sensitivity-based approach for the control of repetitive processes. ICM 2013: 52-57 - 2012
- [j4]Olivier Bachelier, Pawel Dabkowski, Krzysztof Galkowski, Anton Kummert:
Fractional and nD systems: a continuous case. Multidimens. Syst. Signal Process. 23(3): 329-347 (2012) - [j3]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Olivier Bachelier, Eric Rogers:
Control of discrete linear repetitive processes using strong practical stability and H∞ disturbance attenuation. Syst. Control. Lett. 61(12): 1138-1144 (2012) - [c5]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Eric Rogers, Zhonglun Cai, Christopher T. Freeman, Paul L. Lewin, Zdenek Hurák, Anton Kummert:
Experimentally verified Iterative Learning Control based on repetitive process stability theory. ACC 2012: 604-609 - 2010
- [j2]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Eric Rogers, Olivier Bachelier:
Strong practical stability and stabilization of differential linear repetitive processes. Syst. Control. Lett. 59(10): 639-644 (2010)
2000 – 2009
- 2009
- [j1]Pawel Dabkowski, Krzysztof Galkowski, Eric Rogers, Anton Kummert:
Strong practical stability and stabilization of discrete linear repetitive processes. Multidimens. Syst. Signal Process. 20(4): 311-331 (2009) - [c4]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Eric Rogers:
Stability and stabilization of a class of ill-conditioned second order differential linear repetitive processes. CDC 2009: 3232-3237 - [c3]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Eric Rogers, Zhonglun Cai, Christopher T. Freeman, Paul L. Lewin:
Iterative Learning Control based on strong practical stability of repetitive processes. CDC 2009: 4864-4869 - [c2]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Eric Rogers:
A Simplified approach to Iterative Learning Control based on strong practical stability of repetitive processes. nDS 2009: 1-6 - 2008
- [c1]Pawel Grzegorz Dabkowski, Krzysztof Galkowski, Eric Rogers:
Strong practical stability and stabilization of 2D differential-discrete linear systems. CDC 2008: 2385-2390
Coauthor Index
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