CONTROL OF SELF-ADJOINT DISTRIBUTED-PARAMETER SYSTEMS.

L. Meirovitch, Haim Baruh

Research output: Contribution to journalConference article

1 Citation (Scopus)

Abstract

A method for the optimal control of self-adjoint distributed-parameter systems admitting closed-form eigensolutions is presented. For such systems, control of the actual distributed-parameter system is possible and no discretization is necessary. The control scheme is based on the concept of independent modal-space control, leading to a set of independent second-order matrix Riccati equations. The method requires as many actuators as the number of controlled modes. The number of sensors depends on the mode participation in the overall response.

Original languageEnglish (US)
Pages (from-to)1-10
Number of pages10
JournalAIAA Paper
StatePublished - Jan 1 1980
Externally publishedYes
EventAIAA Pap Collect of Tech Pap - AIAA Guid and Control Conf - Danvers, MA, USA
Duration: Aug 11 1980Aug 13 1980

Fingerprint

Riccati equations
Actuators
Control systems
Sensors

All Science Journal Classification (ASJC) codes

  • Engineering(all)

Cite this

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title = "CONTROL OF SELF-ADJOINT DISTRIBUTED-PARAMETER SYSTEMS.",
abstract = "A method for the optimal control of self-adjoint distributed-parameter systems admitting closed-form eigensolutions is presented. For such systems, control of the actual distributed-parameter system is possible and no discretization is necessary. The control scheme is based on the concept of independent modal-space control, leading to a set of independent second-order matrix Riccati equations. The method requires as many actuators as the number of controlled modes. The number of sensors depends on the mode participation in the overall response.",
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CONTROL OF SELF-ADJOINT DISTRIBUTED-PARAMETER SYSTEMS. / Meirovitch, L.; Baruh, Haim.

In: AIAA Paper, 01.01.1980, p. 1-10.

Research output: Contribution to journalConference article

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T1 - CONTROL OF SELF-ADJOINT DISTRIBUTED-PARAMETER SYSTEMS.

AU - Meirovitch, L.

AU - Baruh, Haim

PY - 1980/1/1

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N2 - A method for the optimal control of self-adjoint distributed-parameter systems admitting closed-form eigensolutions is presented. For such systems, control of the actual distributed-parameter system is possible and no discretization is necessary. The control scheme is based on the concept of independent modal-space control, leading to a set of independent second-order matrix Riccati equations. The method requires as many actuators as the number of controlled modes. The number of sensors depends on the mode participation in the overall response.

AB - A method for the optimal control of self-adjoint distributed-parameter systems admitting closed-form eigensolutions is presented. For such systems, control of the actual distributed-parameter system is possible and no discretization is necessary. The control scheme is based on the concept of independent modal-space control, leading to a set of independent second-order matrix Riccati equations. The method requires as many actuators as the number of controlled modes. The number of sensors depends on the mode participation in the overall response.

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