Accelerometer application mathematical model

The positioning problem considered in this paper is an attempt to find system’s of a few points position using accelerations. Today’s industry provides with various types of accelerometers suitable for acceleration measure. That data may be used to trace object movement. Final results showed that s...

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Main Authors: Vincas Benevičius, Narimantas Listopadskis
Format: Article
Language:English
Published: Vilnius University Press 2023-09-01
Series:Lietuvos Matematikos Rinkinys
Subjects:
Online Access:https://www.zurnalai.vu.lt/LMR/article/view/30741
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author Vincas Benevičius
Narimantas Listopadskis
author_facet Vincas Benevičius
Narimantas Listopadskis
author_sort Vincas Benevičius
collection DOAJ
description The positioning problem considered in this paper is an attempt to find system’s of a few points position using accelerations. Today’s industry provides with various types of accelerometers suitable for acceleration measure. That data may be used to trace object movement. Final results showed that such movement trace is possible and may be applicable. The results also showed origins for errors which according to the results, are quite high globally. The final conclusion follows: the model created must be analized further in a deeper level, and error origins must be eliminated or at least minimized by either chosing different solving or modeling methods, either by revising used ones.
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spelling doaj.art-9d863100f0854f67a00bc70167bf77c62024-04-22T09:00:44ZengVilnius University PressLietuvos Matematikos Rinkinys0132-28182335-898X2023-09-0146spec.10.15388/LMR.2006.30741Accelerometer application mathematical modelVincas Benevičius0Narimantas Listopadskis1Kaunas University of TechnologyKaunas University of Technology The positioning problem considered in this paper is an attempt to find system’s of a few points position using accelerations. Today’s industry provides with various types of accelerometers suitable for acceleration measure. That data may be used to trace object movement. Final results showed that such movement trace is possible and may be applicable. The results also showed origins for errors which according to the results, are quite high globally. The final conclusion follows: the model created must be analized further in a deeper level, and error origins must be eliminated or at least minimized by either chosing different solving or modeling methods, either by revising used ones. https://www.zurnalai.vu.lt/LMR/article/view/30741positioning problemaccelerometermodelingsystem of differential equations
spellingShingle Vincas Benevičius
Narimantas Listopadskis
Accelerometer application mathematical model
Lietuvos Matematikos Rinkinys
positioning problem
accelerometer
modeling
system of differential equations
title Accelerometer application mathematical model
title_full Accelerometer application mathematical model
title_fullStr Accelerometer application mathematical model
title_full_unstemmed Accelerometer application mathematical model
title_short Accelerometer application mathematical model
title_sort accelerometer application mathematical model
topic positioning problem
accelerometer
modeling
system of differential equations
url https://www.zurnalai.vu.lt/LMR/article/view/30741
work_keys_str_mv AT vincasbenevicius accelerometerapplicationmathematicalmodel
AT narimantaslistopadskis accelerometerapplicationmathematicalmodel