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STABILITY AND STRICT POSITIVE REALNESS OF CONVEX POLYTOPES OF INTERVAL POLYNOMIALS
For an uncertain system described by convex combination of interval polynomials, its Hurwitz-stability can be guaranteed by certain subset composed of vertices and edges. Furthermore, the testing set does not increase when the order of given system increases.
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Published in: | Applied mathematics and mechanics 2002-02, Vol.23 (2), p.211-217 |
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container_issue | 2 |
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container_title | Applied mathematics and mechanics |
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creator | WANG Zhi-zhen(王志珍) WANG Long(王龙) YU Wen-sheng(郁文生) |
description | For an uncertain system described by convex combination of interval polynomials, its Hurwitz-stability can be guaranteed by certain subset composed of vertices and edges. Furthermore, the testing set does not increase when the order of given system increases. |
doi_str_mv | 10.1007/BF02436563 |
format | article |
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language | eng |
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source | Springer Nature |
subjects | combination convex Hurwitz-stability interval polynomials set value |
title | STABILITY AND STRICT POSITIVE REALNESS OF CONVEX POLYTOPES OF INTERVAL POLYNOMIALS |
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