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COMPUTATIONAL COMPLEXITY OF A PROBLEM ARISING IN FIXED ORDER OUTPUT FEEDBACK DESIGN

机译:固定订单输出反馈设计中问题的计算复杂性

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This paper is concerned with a matrix inequality problem which arises in fixed order output feedback control design. This problem involves finding two symmetric and positive definitive matrices X and Y such that each satisfies a linear matrix inequality and that XY=I. it is well-known that many control problems such as fixed order output feedback stabilization, H-infinity control, guaranteed H-2 control, and mixed H-2/H-infinity, control can all be converted into the matrix inequality problem above, including static output feedback problems as a special case. We show, however, that this matrix inequality problem is NP-hard. (C) 1997 Elsevier Science B.V. [References: 12]
机译:本文关注的是固定阶数输出反馈控制设计中出现的矩阵不等式问题。这个问题涉及找到两个对称且正定的矩阵X和Y,使得每个矩阵都满足线性矩阵不等式,并且XY = I。众所周知,许多控制问题,例如固定阶次输出反馈稳定,H-无穷大控制,保证的H-2控制和混合H-2 / H-无穷大控制,都可以转换为上述矩阵不等式问题,作为特殊情况包括静态输出反馈问题。然而,我们证明了这个矩阵不等式问题是NP难的。 (C)1997 Elsevier Science B.V. [参考:12]

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