ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ

ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ

The performance of the speed controlled induction machine principally depends on the accuracy of the estimated flux. The proposed method compensates the error produced by the inherent problem in the “pure” integrator and measurement error. This paper describes the problem associated with a quasi-ide...

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Date:2008
Main Authors: Ustun, O., Ali-Zade, P., Mamedov, G., Radjabli, Kiamran
Format: Article
Language:English
Published: Kamianets-Podilskyi National Ivan Ohiienko University 2008
Subjects:
induction machine
digital integrator
correcting errors.
Online Access:http://mcm-tech.kpnu.edu.ua/article/view/23991
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Journal Title:Mathematical and computer modelling. Series: Technical sciences

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Mathematical and computer modelling. Series: Technical sciences
id mcmtechkpnueduua-article-23991
record_format ojs
spelling mcmtechkpnueduua-article-239912019-03-05T15:23:11Z INCREMENTAL DIGITAL QUASI-IDEAL INTEGRATOR APPLICATION FOR ADVANCE FLUX ESTIMATION OF CONTROLED INDUCTION MACHINE ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ Ustun, O. Ali-Zade, P. Mamedov, G. Radjabli, Kiamran induction machine digital integrator correcting errors. The performance of the speed controlled induction machine principally depends on the accuracy of the estimated flux. The proposed method compensates the error produced by the inherent problem in the “pure” integrator and measurement error. This paper describes the problem associated with a quasi-ideal digital integrator in particularly a modern DDA-type (Digital Differential Analyzer) – an incremental digital integrator (IDI). The paper essentially discusses the development of the approach to the total error correction of DDA-type IDI. It is an element for processing incremental digital input-output signals using DDA principles. The basic types of errors of the incremental digital integrator are presented and then the reasons for their appearance are examined. The differential equation dY=aYdx as an example the quantitative relation of errors is investigated. The IDI error from the analytical solution is not exceeding one increment (quant) of sub-integral function Y even during a very long interval of integration variable x. This means that the IDI becomes a practically ideal integrator. The suggested methods of correcting IDI errors can be applied in simulation, modeling, especially for dynamic systems control, etc. This method is easily applied in a DSP based induction machine control to estimate the flux. The performance of the speed controlled induction machine principally depends on the accuracy of the estimated flux. The proposed method compensates the error produced by the inherent problem in the “pure” integrator and measurement error. This paper describes the problem associated with a quasi-ideal digital integrator in particularly a modern DDA-type (Digital DifferentialAnalyzer) – an incremental digital integrator (IDI). The paper essentially discusses the development of the approach to the total error correction of DDA-type IDI. It is an element for processing incremental digital input-output signals using DDA principles. The basic types of errors of the incremental digital integrator are presented and then the reasons for their appearance are examined. The differential equation dY=aYdx as an example the quantitative relation of errors is investigated. The IDI error from the analytical solution is not exceeding one increment (quant) of sub-integral function Y even during a very long interval of integration variable x. This means that the IDI becomes a practically ideal integrator. The suggested methods of correcting IDI errors can be applied in simulation, modeling, especially for dynamic systems control, etc. This method is easily applied in a DSP based induction machine control to estimate the flux. Kamianets-Podilskyi National Ivan Ohiienko University 2008-04-13 Article Article application/pdf http://mcm-tech.kpnu.edu.ua/article/view/23991 10.32626/2308-5916.2008-1.174-187 Mathematical and computer modelling. Series: Technical sciences; 2008: Mathematical and computer modelling. Series: Technical sciences. Issue 1; 174-187 Математичне та комп'ютерне моделювання. Серія: Технічні науки ; 2008: Математичне та комп'ютерне моделювання. Серія: Технічні науки. Випуск 1; 174-187 2308-5916 10.32626/2308-5916.2008-1 en http://mcm-tech.kpnu.edu.ua/article/view/23991/21525 Авторське право (c) 2021 Математичне та комп'ютерне моделювання. Серія: Технічні науки
institution Mathematical and computer modelling. Series: Technical sciences
baseUrl_str
datestamp_date 2019-03-05T15:23:11Z
collection OJS
language English
topic induction machine
digital integrator
correcting errors.
spellingShingle induction machine
digital integrator
correcting errors.
Ustun, O.
Ali-Zade, P.
Mamedov, G.
Radjabli, Kiamran
ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ
topic_facet induction machine
digital integrator
correcting errors.
format Article
author Ustun, O.
Ali-Zade, P.
Mamedov, G.
Radjabli, Kiamran
author_facet Ustun, O.
Ali-Zade, P.
Mamedov, G.
Radjabli, Kiamran
author_sort Ustun, O.
title ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ
title_short ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ
title_full ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ
title_fullStr ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ
title_full_unstemmed ІНКРЕМЕНТНИЙ ЦИФРОВИЙ КВАЗІІДЕАЛ ІНТЕГРАТОР ЗАЯВКИ ПОПЕРЕДНЬОГО ПОТОКУ ОЦІНКИ КЕРУЮЧОЇ ІНДУКЦІЙНОЇ МАШИНИ
title_sort інкрементний цифровий квазіідеал інтегратор заявки попереднього потоку оцінки керуючої індукційної машини
title_alt INCREMENTAL DIGITAL QUASI-IDEAL INTEGRATOR APPLICATION FOR ADVANCE FLUX ESTIMATION OF CONTROLED INDUCTION MACHINE
description The performance of the speed controlled induction machine principally depends on the accuracy of the estimated flux. The proposed method compensates the error produced by the inherent problem in the “pure” integrator and measurement error. This paper describes the problem associated with a quasi-ideal digital integrator in particularly a modern DDA-type (Digital Differential Analyzer) – an incremental digital integrator (IDI). The paper essentially discusses the development of the approach to the total error correction of DDA-type IDI. It is an element for processing incremental digital input-output signals using DDA principles. The basic types of errors of the incremental digital integrator are presented and then the reasons for their appearance are examined. The differential equation dY=aYdx as an example the quantitative relation of errors is investigated. The IDI error from the analytical solution is not exceeding one increment (quant) of sub-integral function Y even during a very long interval of integration variable x. This means that the IDI becomes a practically ideal integrator. The suggested methods of correcting IDI errors can be applied in simulation, modeling, especially for dynamic systems control, etc. This method is easily applied in a DSP based induction machine control to estimate the flux.
publisher Kamianets-Podilskyi National Ivan Ohiienko University
publishDate 2008
url http://mcm-tech.kpnu.edu.ua/article/view/23991
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AT radjablikiamran incrementaldigitalquasiidealintegratorapplicationforadvancefluxestimationofcontroledinductionmachine
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AT alizadep ínkrementnijcifrovijkvazíídealíntegratorzaâvkipoperednʹogopotokuocínkikeruûčoííndukcíjnoímašini
AT mamedovg ínkrementnijcifrovijkvazíídealíntegratorzaâvkipoperednʹogopotokuocínkikeruûčoííndukcíjnoímašini
AT radjablikiamran ínkrementnijcifrovijkvazíídealíntegratorzaâvkipoperednʹogopotokuocínkikeruûčoííndukcíjnoímašini
first_indexed 2025-07-17T10:10:51Z
last_indexed 2025-07-17T10:10:51Z
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