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Development of a skew μ upper bound

✍ Scribed by Rod Holland; Peter Young; Chuanjiang Zhu

Publisher
John Wiley and Sons
Year
2005
Tongue
English
Weight
182 KB
Volume
15
Category
Article
ISSN
1049-8923

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Development of a skew µ lower bound
Development of a skew µ lower bound
✍ Rod Holland; Peter Young; Chuanjiang Zhu 📂 Article 📅 2005 🏛 John Wiley and Sons 🌐 English ⚖ 141 KB

## Abstract Exploitation of the NP hard, mixed µ problem structure provides a polynomial time algorithm that approximates µ with usually reasonable answers. When the problem is extended to the skew µ problem an extension of the existing method to the skew µ formulation is required. The focus of thi

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The structured singular value (s.s.v) enables the study of robust stability and performance of a controller in the presence of real parametric uncertainties and complex uncertainties corresponding to neglected dynamics. In spite of the NP-hard characteristic of the problem, it is now possible to com

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A fast algorithm for the computation of the optimally frequency-dependent scaled H -norm of a "nite-dimensional LTI system is presented. It is well known that this quantity is an upper bound to the ` -norma; furthermore, it was recently shown to play a special role in the context of slowly time-vary

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## Abstract Environmental contamination data frequently follow an extremely right skewed distribution, which is often approximated by a log‐normal distribution. For the purpose of risk assessment it is of interest to use the sample data to calculate an upper bound on the population arithmetic mean.