In this paper, we present one Robust control Problem where P=\{P(s,l,m)=U(s,l)/V(s,m):l∈ L,m∈ M \} is a family of interval plants. Considering a multilinear function with two uncertain parameters l and m, we have shown the strictly positive real (SPR) constructing four Kharitonov Polynomials for that problem. For this case, the aim of the paper is twofold. First, we approach to show the robust stability of {P}(s,l,m). Second we show that {minl∈ L,m∈ M}~~{Re U(jω,l ight)V^(jω,m ight)>0} where V^(jω,m ight) is conjugate of V(jω,m) and s=jω where omega is frequency assuming some domain. Then we have illustrated one example.
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Chakraborty et al. (2024) studied this question.
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