Vector relative degree and funnel control for differential-algebraic systems
T. Berger, L. Huy Hoang, T. Reis, in: S. Grundel, T. Reis, S. Schöps (Eds.), Progress in Differential-Algebraic Equations II, Springer, 2020, pp. 213–255.
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Book Chapter
| English
Author
Berger, ThomasLibreCat;
Huy Hoang, Le;
Reis, T.
Book Editor
Grundel, S.;
Reis, T.;
Schöps, S.
Publishing Year
Book Title
Progress in Differential-Algebraic Equations II
Series Title / Volume
Differential-Algebraic Equations Forum
Page
213-255
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Berger T, Huy Hoang L, Reis T. Vector relative degree and funnel control for differential-algebraic systems. In: Grundel S, Reis T, Schöps S, eds. Progress in Differential-Algebraic Equations II. Differential-Algebraic Equations Forum. Springer; 2020:213-255.
Berger, T., Huy Hoang, L., & Reis, T. (2020). Vector relative degree and funnel control for differential-algebraic systems. In S. Grundel, T. Reis, & S. Schöps (Eds.), Progress in Differential-Algebraic Equations II (pp. 213–255). Springer.
@inbook{Berger_Huy Hoang_Reis_2020, series={Differential-Algebraic Equations Forum}, title={Vector relative degree and funnel control for differential-algebraic systems}, booktitle={Progress in Differential-Algebraic Equations II}, publisher={Springer}, author={Berger, Thomas and Huy Hoang, Le and Reis, T.}, editor={Grundel, S. and Reis, T. and Schöps, S.}, year={2020}, pages={213–255}, collection={Differential-Algebraic Equations Forum} }
Berger, Thomas, Le Huy Hoang, and T. Reis. “Vector Relative Degree and Funnel Control for Differential-Algebraic Systems.” In Progress in Differential-Algebraic Equations II, edited by S. Grundel, T. Reis, and S. Schöps, 213–55. Differential-Algebraic Equations Forum. Springer, 2020.
T. Berger, L. Huy Hoang, and T. Reis, “Vector relative degree and funnel control for differential-algebraic systems,” in Progress in Differential-Algebraic Equations II, S. Grundel, T. Reis, and S. Schöps, Eds. Springer, 2020, pp. 213–255.
Berger, Thomas, et al. “Vector Relative Degree and Funnel Control for Differential-Algebraic Systems.” Progress in Differential-Algebraic Equations II, edited by S. Grundel et al., Springer, 2020, pp. 213–55.
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