Tollerance Coefficients of Stability in Linear Dynamic System Calculated in Matlab Environment

Article Preview

Abstract:

By the influence of changes in ambient parameters and operating conditions and changing parameter values LDS is changing their properties (behavior), reflected also in changes in characteristics, it is also possible to formulate an opposite role: "To what extent can be changed system parameters, to reached its behavior (under certain criteria) remained preserved " The answer to this question deals with the task of determining allowable changes - tolerance parameters for the desired behavior. Criteria for the behavior may be different. We will build on the stability criteria by Routh - Schur. Methodology makes use of computer simulation of classical mathematical analysis.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 774-776)

Pages:

1869-1872

Citation:

Online since:

September 2013

Authors:

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] HALENAR, R.: MATLAB - Properties of dynamical systems : research of dynamic system properties, Saarbrücken : LAP LAMBERT Academic Publishing, 2012, Pp. 62, ISBN 978-3-659-18082-8.

Google Scholar

[2] MATHWORKS, Information on: http: /www. mathworks. com.

Google Scholar

[3] http: /www. automation. com/store/pdetails17039. phpVrban, A.: Parametric sensitivity and tolerance of dynamic systems, In: Akademická Dubnica '98, Dubnica nad Váhom, SVŠT, 1998, p.125 – 129.

Google Scholar

[4] Mikes, J., Hutla, V.: Automatic Control Theory, Alfa / SNTL, Bratislava (1986).

Google Scholar

[5] Sakamoto Erina., Iba Hitoshi: Inferring a system of differencial equations for a gene regulatory network by using genetic programming, Tokyo (2006).

Google Scholar

[6] Klír J., Valach M.: Cybernetic modeling, Slovak publisher of technical literature, Praha (1965).

Google Scholar

[7] Dugátová, J. – Vrban, A.: Sensitivity analysis of linear dynamic systems, In: Stroj. Časopis SAV 41, No. 6, (1990).

Google Scholar