Linear Systems Theory
By João Pedra Hespanha. 2009
1,092 citations recorded by the source corpus.
Joao P. Hespanha February 4, 2015 Comments and information about typos are very welcome. Please contact the author at hespanha@ece.ucsb.edu. Errata 1) In page 7, the MATLAB R © command should read sys_ss=ss(A,B,C,D,... ’InputName’, {’input1’, ’input2’,...},... ’OutputName’,{’output1’,’output2’,...},... ’StateName’, {’state1’, ’state2’,...}); 2) In page 15 in Figure 2.3, the angle θ2 is incorrectly drawn, it should be drawn as follows:
Subfields: Bioengineering
View Paper: https://www.semanticscholar.org/paper/1d6ae9a60950112017a3d8e7db0ca5e411767fc9
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In Bioengineering
- Bruno Sinopoli
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- Timothy W. McLain
Citations in the corpus
- An ISM-based CNF tracking controller design for uncertain MIMO linear systems with multiple time-delays and external disturbances (2015, positive): “It follows from (8) that [37]: ‖e(t)‖ = ‖Cx̃(t)‖ ≤ ‖C‖ ‖x̃(t)‖ .”
- Online Optimal Control with Linear Dynamics and Predictions: Algorithms and Regret Analysis (2019, background): “Firstly, we assume controllability, which is standard in control theory and roughly means that the system can be steered to any state by proper control inputs [53].”
- On the Performance Degradation of Cyber-Physical Systems Under Stealthy Integrity Attacks (2016, background): “It is well known that the closed-loop system is stable if and only if both A −KCA and A + BL are stable [12].”
- State estimation under false data injection attacks: Security analysis and system protection (2018, neutral): “It is well known that the estimator is stable if and only if the matrix (I − KC)A is stable [9].”
- Generalized multiscale finite element methods (GMsFEM) (2013, background): “, [39, 18, 6, 54]) construct a space of global fields that can approximate the solution space.”
- Feedback controller parameterizations for Reinforcement Learning (2011, neutral): “g, [29], [30], [6], [3], [11] and many others).”
- Lp String Stability of Cascaded Systems: Application to Vehicle Platooning (2014, background): “When (11a) and (11b) represent a linear system, the existence of αk implies thatβk exists, provided that unstable and marginally stable modes ar unobservable [30].”
- Differential flatness based control of a rotorcraft for aggressive maneuvers (2011, methodology): “The gains used on the hardware implementation were calculated using Bryson’s rule [9].”