Title :
On the interval polytope problem
Author_Institution :
Dept. of Electr. Eng., Wright State Univ., Dayton, OH, USA
Abstract :
The paper contains two main results. First, it is proved that every interval polytope of polynomials of dimension three or four has a stable polynomial if any only if its Kharitonov rectangle has a stable polynomial. It is also shown that the above result is false for a general interval polytope by giving a numerical counterexample
Keywords :
numerical stability; polynomials; Kharitonov rectangle; interval polytope problem; stable polynomial; Explosives; Polynomials; Robust control; Sufficient conditions;
Conference_Titel :
American Control Conference, Proceedings of the 1995
Conference_Location :
Seattle, WA
Print_ISBN :
0-7803-2445-5
DOI :
10.1109/ACC.1995.529393
