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Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems

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Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems. / Chotai, A.; Young, P. C.; Tych, W. et al.
In: IEE Conference Publication, Vol. 1, No. 389, 1994, p. 89-94.

Research output: Contribution to Journal/Magazine › Conference article › peer-review

Harvard

Chotai, A, Young, PC, Tych, W & Lees, MJ 1994, 'Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems', IEE Conference Publication, vol. 1, no. 389, pp. 89-94. https://doi.org/10.1049/cp:19940115

APA

Chotai, A., Young, P. C., Tych, W., & Lees, M. J. (1994). Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems. IEE Conference Publication, 1(389), 89-94. https://doi.org/10.1049/cp:19940115

Vancouver

Chotai A, Young PC, Tych W, Lees MJ. Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems. IEE Conference Publication. 1994;1(389):89-94. doi: 10.1049/cp:19940115

Author

Chotai, A. ; Young, P. C. ; Tych, W. et al. / Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems. In: IEE Conference Publication. 1994 ; Vol. 1, No. 389. pp. 89-94.

Bibtex

@article{8565cc1008d04d0b85dd128ffa5f437b,
title = "Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems",
abstract = "The paper outlines the True Digital Control (TDC) design philosophy for linear, multi-input, multi-output (MIMO) delta (δ) operator systems described by left Matrix Fraction Description (MFD) models. The resulting Proportional-Integral-Plus (PIP) control system design analysis is based on the definition of suitable non-minimal state space (NMSS) form and the resulting state variable feedback (SVF) control law allows not only for closed loop pole assignment or linear quadratic (LQ/LQG) control, but also for full decoupling control.",
author = "A. Chotai and Young, {P. C.} and W. Tych and Lees, {M. J.}",
year = "1994",
doi = "10.1049/cp:19940115",
language = "English",
volume = "1",
pages = "89--94",
journal = "IEE Conference Publication",
issn = "0537-9989",
publisher = "Institution of Engineering and Technology",
number = "389",
note = "Proceedings of the International Conference on CONTROL '94. Part 1 (of 2) ; Conference date: 21-03-1994 Through 24-03-1994",

}

RIS

TY - JOUR

T1 - Multivariable proportional-integral-plus (PIP) decoupling design for delta operator systems

AU - Chotai, A.

AU - Young, P. C.

AU - Tych, W.

AU - Lees, M. J.

PY - 1994

Y1 - 1994

N2 - The paper outlines the True Digital Control (TDC) design philosophy for linear, multi-input, multi-output (MIMO) delta (δ) operator systems described by left Matrix Fraction Description (MFD) models. The resulting Proportional-Integral-Plus (PIP) control system design analysis is based on the definition of suitable non-minimal state space (NMSS) form and the resulting state variable feedback (SVF) control law allows not only for closed loop pole assignment or linear quadratic (LQ/LQG) control, but also for full decoupling control.

AB - The paper outlines the True Digital Control (TDC) design philosophy for linear, multi-input, multi-output (MIMO) delta (δ) operator systems described by left Matrix Fraction Description (MFD) models. The resulting Proportional-Integral-Plus (PIP) control system design analysis is based on the definition of suitable non-minimal state space (NMSS) form and the resulting state variable feedback (SVF) control law allows not only for closed loop pole assignment or linear quadratic (LQ/LQG) control, but also for full decoupling control.

UR - http://www.scopus.com/inward/record.url?scp=0028058555&partnerID=8YFLogxK

U2 - 10.1049/cp:19940115

DO - 10.1049/cp:19940115

M3 - Conference article

AN - SCOPUS:0028058555

VL - 1

SP - 89

EP - 94

JO - IEE Conference Publication

JF - IEE Conference Publication

SN - 0537-9989

IS - 389

T2 - Proceedings of the International Conference on CONTROL '94. Part 1 (of 2)

Y2 - 21 March 1994 through 24 March 1994

ER -