|Author||Lee, J.S. ♦ Wang, P.K.C.|
|Source||IEEE Xplore Digital Library|
|Publisher||Institute of Electrical and Electronics Engineers, Inc. (IEEE)|
|Subject Domain (in DDC)||Technology ♦ Engineering & allied operations ♦ Other branches of engineering|
|Subject Keyword||Control systems ♦ Linear feedback control systems ♦ Output feedback ♦ Sufficient conditions ♦ Adaptive control ♦ Eigenvalues and eigenfunctions|
|Abstract||An algebraic approach to the decentralized stabilization problem is considered in the framework of linear time-invariant hereditary systems. The problem considered is to determine conditions under which a stabilizable linear hereditary system can be made stabilizable from the input and output variables of a given control channel by static feedback applied to the other control channels. Then the observer-controller or the dynamic compensation scheme can be employed for this control channel in a standard way to make the closed-loop system stable. Necessary and sufficient conditions for the existence of stabilizing decentralized feedback controllers are presented and proved by using the fact that the number of unstable eigenvalues of a certain linear hereditary system is finite.<<ETX>>|
|Description||Author affiliation: Dept. of Electr. Eng., Pohang Inst. of Sci. & Technol., South Korea (Lee, J.S.)|
|Educational Role||Student ♦ Teacher|
|Age Range||above 22 year|
|Educational Use||Research ♦ Reading|
|Education Level||UG and PG|
|Learning Resource Type||Article|
|Rights Holder||Institute of Electrical and Electronics Engineers, Inc. (IEEE)|
|Size (in Bytes)||426.03 kB|
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