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- W2950967580 abstract "Suppose that A and B are real stable matrices, and that their difference A-B is rank one. Then A and B have a common quadratic Lyapunov function if and only if the product AB has no real negative eigenvalue. This result is due to Shorten and Narendra, who showed that it follows as a consequence of the Kalman-Yacubovich-Popov solution of the Lur'e problem. Here we present a new and independent proof based on results from convex analysis and the theory of moments." @default.
- W2950967580 created "2019-06-27" @default.
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- W2950967580 date "2004-03-26" @default.
- W2950967580 modified "2023-09-27" @default.
- W2950967580 title "On the existence of a common quadratic Lyapunov function for a rank one difference" @default.
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