The algebraic eigenvalue problem
The algebraic eigenvalue problem
Linear controller design: limits of performance
Linear controller design: limits of performance
On computing the worst-case peak gain of linear systems
Systems & Control Letters
Self-scheduled H∞ control of linear parameter-varying systems: a design example
Automatica (Journal of IFAC)
Matrix analysis and applied linear algebra
Matrix analysis and applied linear algebra
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Most of the objective (cost) functions in optimization techniques utilize norms especially when dealing with signals, vectors, or matrices. In this work, three norms were studied, namely matrix One norm, Infinity norm, and Frobenius (Euclidean or Two) norm. The effect of noise on these matrix norms was studied with the aid of a generalized eigen equation. Basic analysis of the effect of noise on matrix norms is provided, which is also complimented with a computer simulated results. It turns out that the Frobenius norm is the least sensitive norm to noise.