A Direct Transformation of a Matrix Spectrum
A method is presented forcalculatingamatrix spectrum with a given set of eigenvalues. It can be used to build systems with different spectrums with the aim of choosing desired alternative. It enablesa practical implementation of control algorithms without resort to transformation of variables.
G.A. Leonov, and M.M. Shumafov, The Methods for Linear Controlled System Stabilization, St.-Petersburg University Publisher, St.-Petersburg, 2005.
N.T. Kuzovkov, Modal Control and Observe Devices, Mashinostroenie, Moscow, 1976.
A.A. Krasovsky, Control Theory Reference Book, Nauka, Moscow, 1987.
G.G. Islamov, On the Control of a Dynamical System Spectrum, Differential Equations, Vol. 23, No. 8, 1987, ??. 1299-1302.
A. Iskhakov, V. Pospelov, S. Skovpen, Non-Frobenius Spectrum-Transformation Method, Applied Mathematics,Vol. 3, No. 1, 2012, pp. 1471-1479.
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