Parametric Identification of Control Objects to Provide the Improved Accuracy on Start or End Point of Timing Response; Applied Mechanics and Materials; Vol. 865

Մատենագիտական մանրամասներ
Parent link:Applied Mechanics and Materials: Scientific Journal
Vol. 865.— 2017.— [P. 525-531]
Համատեղ հեղինակ: Национальный исследовательский Томский политехнический университет Инженерная школа информационных технологий и робототехники
Այլ հեղինակներ: Goncharov V. I. Valery Ivanovich, Berchuk D. Yu. Denis Yurievich, Than V., Alexandrov I.
Ամփոփում:Title screen
This work considers the parametric identification problem of control objects and signals. The problem feature is the necessity of searching for an approximate solution that provides the improved accuracy of the transition process in the high (or low) values of time. This work suggests a variant that satisfies the requirements of accuracy and robustness to solve the problem. Based on using numerical methods to solve the problem, the variant has its own singularities. Firstly, its instrumental variable allows redistributing the maximum error of the approximate solution by the interval of transient process. Secondly, the variant is applied to the dynamic systems, transfer functions of which have fractional-rational, irrational and transcendental expressions. This work also leads the calculations to illustrate the suggested method that obtains an improved accuracy of the approximation in the initial and final fragments of the transient process.
Режим доступа: по договору с организацией-держателем ресурса
Լեզու:անգլերեն
Հրապարակվել է: 2017
Շարք:Nanomaterials and Technologies
Խորագրեր:
Առցանց հասանելիություն:https://dx.doi.org/10.4028/www.scientific.net/AMM.865.525
Ձևաչափ: Էլեկտրոնային Գրքի գլուխ
KOHA link:https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=665059

MARC

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330 |a This work considers the parametric identification problem of control objects and signals. The problem feature is the necessity of searching for an approximate solution that provides the improved accuracy of the transition process in the high (or low) values of time. This work suggests a variant that satisfies the requirements of accuracy and robustness to solve the problem. Based on using numerical methods to solve the problem, the variant has its own singularities. Firstly, its instrumental variable allows redistributing the maximum error of the approximate solution by the interval of transient process. Secondly, the variant is applied to the dynamic systems, transfer functions of which have fractional-rational, irrational and transcendental expressions. This work also leads the calculations to illustrate the suggested method that obtains an improved accuracy of the approximation in the initial and final fragments of the transient process. 
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610 1 |a Real Interpolation Method 
610 1 |a Redistribution of Error 
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