Some properties of an upper bound for μ

Meinsma G.; Shrivastava Y.; Fu M.

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Some properties of an upper bound for μ

机译：μ上限的一些性质

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A convex upper bound of the mixed structured singular value μ is analyzed. The upper bound is based on a multiplier method. It is simple, it can exploit low-rank properties, and it is shown to be less conservative than the well-known (D,G)-scaling. A direct relationship with (D,G)-scaling is given. The upper bound can be modified to one that is continuous with an explicit Lipschitz constant

机译：分析了混合结构奇异值μ的凸上限。上限基于乘数方法。它很简单，可以利用低等级属性，并且显示出比众所周知的（D，G）标度更不保守的特性。给出了与（D，G）标度的直接关系。可以将上限修改为与一个明确的Lipschitz常数连续的上限

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《IEEE Transactions on Automatic Control》 |1996年第9期|p.1326-1330|共5页
作者
Meinsma G.; Shrivastava Y.; Fu M.;
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正文语种 eng
中图分类自动化系统;
关键词
Hermitian matrices; minimisation; robust control; (D,G)-scaling; convex upper bound; explicit Lipschitz constant; low-rank properties; mixed structured singular value; multiplier method;

机译：厄米矩阵;最小化;鲁棒控制;（D;G）标度;凸上限;明显的Lipschitz常数;低秩性质;混合结构奇异值;乘数法;

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Some properties of an upper bound for μ

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