摘要
已知摄动多项式,其中诸系数ai(r)(i=0,1,……,n)皆为实变量r的多项式函数,又设标称多项式p(z,0)是Schur稳定的.这里给出最大振动区间(r(min),r(max))的计算方法,以使对这区间中的所有r,多项式外p(z,r)都是Schur稳定的.
Given perturbed polynomials, Where the coefficients ai(r),i = 0, 1,…,n, are polynomial functions .of a real variable r, and suppose also thenominal polynomial p(z, 0) is Schur stable, this paper gives a simple method forcalculating the maximal perturbation interval (r(min),r(max) so that the polynomialsp(z,r) are Schur stable for all r within the interval.
出处
《自动化学报》
EI
CSCD
北大核心
1994年第6期734-738,共5页
Acta Automatica Sinica