Creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters

Vibration technological machines with self-synchronized unbalanced vibration exciters (vibrating conveyors, vibrating screens, vibrating crushers, etc.) are widely used in modern industry. Despite drive construction simplicity throughout exploitation of such machines a number of nonlinear dynamics e...

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Autores principales: Ilya Lyan, Grigory Panovko, Alexander Shokhin
Formato: article
Lenguaje:EN
Publicado: JVE International 2021
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Acceso en línea:https://doaj.org/article/fdf07b2672bc4f51a9c51d938c7c4128
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spelling oai:doaj.org-article:fdf07b2672bc4f51a9c51d938c7c41282021-11-15T19:20:56ZCreation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters1392-87162538-846010.21595/jve.2021.21923https://doaj.org/article/fdf07b2672bc4f51a9c51d938c7c41282021-09-01T00:00:00Zhttps://www.jvejournals.com/article/21923https://doaj.org/toc/1392-8716https://doaj.org/toc/2538-8460Vibration technological machines with self-synchronized unbalanced vibration exciters (vibrating conveyors, vibrating screens, vibrating crushers, etc.) are widely used in modern industry. Despite drive construction simplicity throughout exploitation of such machines a number of nonlinear dynamics effects can be observed. Most of such effects are related to machine drive and elastic suspension interaction and appear while passing through resonant frequencies. Nowadays the idea of resonant vibrating machines creation got a second breathe. The distinctive feature of such machines is the automated system for maintaining resonant mode of machine. Creation of such automated systems requires accurate mathematical models of vibrating machines that can reflect its most important features. The aim of this work is to create a spatial mathematical model and determine the dynamic system unknown parameters of a vibrating screen experimental sample with two self-synchronizing unbalanced vibration exciters that can create the working body spatial motion. The mathematical model motion equations are derived using the Lagrange equations of the second kind. Using the obtained experimental data (natural frequencies and logarithmic damping decrement), the mathematical model mass-geometric parameters and the damping parameters values were calculated. The investigation result is a verified mathematical model of a vibrating screen sample with two self-synchronizing unbalanced vibration exciters.Ilya LyanGrigory PanovkoAlexander ShokhinJVE Internationalarticlevibration machinesmathematical modelingparameters definitionself-synchronizationunbalanced excitersMechanical engineering and machineryTJ1-1570ENJournal of Vibroengineering, Vol 23, Iss 7, Pp 1524-1534 (2021)
institution DOAJ
collection DOAJ
language EN
topic vibration machines
mathematical modeling
parameters definition
self-synchronization
unbalanced exciters
Mechanical engineering and machinery
TJ1-1570
spellingShingle vibration machines
mathematical modeling
parameters definition
self-synchronization
unbalanced exciters
Mechanical engineering and machinery
TJ1-1570
Ilya Lyan
Grigory Panovko
Alexander Shokhin
Creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters
description Vibration technological machines with self-synchronized unbalanced vibration exciters (vibrating conveyors, vibrating screens, vibrating crushers, etc.) are widely used in modern industry. Despite drive construction simplicity throughout exploitation of such machines a number of nonlinear dynamics effects can be observed. Most of such effects are related to machine drive and elastic suspension interaction and appear while passing through resonant frequencies. Nowadays the idea of resonant vibrating machines creation got a second breathe. The distinctive feature of such machines is the automated system for maintaining resonant mode of machine. Creation of such automated systems requires accurate mathematical models of vibrating machines that can reflect its most important features. The aim of this work is to create a spatial mathematical model and determine the dynamic system unknown parameters of a vibrating screen experimental sample with two self-synchronizing unbalanced vibration exciters that can create the working body spatial motion. The mathematical model motion equations are derived using the Lagrange equations of the second kind. Using the obtained experimental data (natural frequencies and logarithmic damping decrement), the mathematical model mass-geometric parameters and the damping parameters values were calculated. The investigation result is a verified mathematical model of a vibrating screen sample with two self-synchronizing unbalanced vibration exciters.
format article
author Ilya Lyan
Grigory Panovko
Alexander Shokhin
author_facet Ilya Lyan
Grigory Panovko
Alexander Shokhin
author_sort Ilya Lyan
title Creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters
title_short Creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters
title_full Creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters
title_fullStr Creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters
title_full_unstemmed Creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters
title_sort creation and verification of spatial mathematical model of vibrating machine with two self-synchronizing unbalanced exciters
publisher JVE International
publishDate 2021
url https://doaj.org/article/fdf07b2672bc4f51a9c51d938c7c4128
work_keys_str_mv AT ilyalyan creationandverificationofspatialmathematicalmodelofvibratingmachinewithtwoselfsynchronizingunbalancedexciters
AT grigorypanovko creationandverificationofspatialmathematicalmodelofvibratingmachinewithtwoselfsynchronizingunbalancedexciters
AT alexandershokhin creationandverificationofspatialmathematicalmodelofvibratingmachinewithtwoselfsynchronizingunbalancedexciters
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