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Sufficient Conditions for the Stability of a Lur'e System With Two Nonzero Inputs Based on Lyapunovs Direct MethodThe Lur'e problem is a famous problem in nonlinear control theory. The analysis of this system is usually restricted to Lur'e systems in which the external input is zero. One form of this problem involves the stability analysis of the Lur'e system with two nonzero inputs. The stability analysis of this type of system is traditionally performed based on L stability theory. The objective of this paper is to present sufficient conditions for the stability of this system based on Lyapunov's direct method. This is a conceptually simpler approach to the existing analysis based on L stability theory and it provides some additional information about the stability of the system.
Document ID
20000032318
Acquisition Source
Goddard Space Flight Center
Document Type
Conference Paper
Authors
Adetona, Olawale
(Tennessee State Univ. Nashville, TN United States)
Sathananthan, Sivapragasm
(Tennessee State Univ. Nashville, TN United States)
Garcia, Ephrahim
(Vanderbilt Univ. Nashville, TN United States)
Keel, Lee H.
(Tennessee State Univ. Nashville, TN United States)
Date Acquired
August 19, 2013
Publication Date
February 22, 1998
Publication Information
Publication: NASA University Research Centers Technical Advances in Aeronautics, Space Sciences and Technology, Earth Systems Sciences, Global Hydrology, and Education
Volume: 2 and 3
Subject Category
Cybernetics, Artificial Intelligence And Robotics
Report/Patent Number
98URC057
Report Number: 98URC057
Funding Number(s)
CONTRACT_GRANT: NCC5-228
Distribution Limits
Public
Copyright
Work of the US Gov. Public Use Permitted.
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