Own fluctuations of technological systems
Own fluctuations in the drives of technological equipment based on a three-mass model of fluctuating torsional chain system are analyzed. Differential equations of motion of a mechanical system with three degrees of freedom are obtained. An analysis of the forms of fluctuating processes in the syste...
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Published in | Journal of physics. Conference series Vol. 1399; no. 2; pp. 22055 - 22062 |
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Main Authors | , , |
Format | Journal Article |
Language | English |
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IOP Publishing
01.12.2019
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Abstract | Own fluctuations in the drives of technological equipment based on a three-mass model of fluctuating torsional chain system are analyzed. Differential equations of motion of a mechanical system with three degrees of freedom are obtained. An analysis of the forms of fluctuating processes in the system is conducted. Conditions of orthogonality of own torsional fluctuation forms are considered, dependencies of own frequencies on system rigidity coefficients are determined. |
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AbstractList | Own fluctuations in the drives of technological equipment based on a three-mass model of fluctuating torsional chain system are analyzed. Differential equations of motion of a mechanical system with three degrees of freedom are obtained. An analysis of the forms of fluctuating processes in the system is conducted. Conditions of orthogonality of own torsional fluctuation forms are considered, dependencies of own frequencies on system rigidity coefficients are determined. Abstract Own fluctuations in the drives of technological equipment based on a three-mass model of fluctuating torsional chain system are analyzed. Differential equations of motion of a mechanical system with three degrees of freedom are obtained. An analysis of the forms of fluctuating processes in the system is conducted. Conditions of orthogonality of own torsional fluctuation forms are considered, dependencies of own frequencies on system rigidity coefficients are determined. |
Author | Zlotnikov, E G Nestorovski, B Ershov, D Y |
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Cites_doi | 10.1088/1757-899X/327/2/022047 10.1007/978-981-13-9267-2_15 10.14382/epitoanyag-jsbcm.2017.12 10.1088/1757-899X/327/4/042068 10.1088/1757-899X/327/2/022026 10.1088/1757-899X/560/1/012144 10.4028/www.scientific.net/KEM.736.132 10.1088/1757-899X/560/1/012015 |
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References | Maksarov (JPCS_1399_2_022055bib1) 2017; 226 Ershov (JPCS_1399_2_022055bib6) 2019; 560 Khalimonenko (JPCS_1399_2_022055bib11) 2019; 560 Maksarov (JPCS_1399_2_022055bib5) 2017; 69 Ershov (JPCS_1399_2_022055bib7) 2019; 154 Wolfson (JPCS_1399_2_022055bib3) 2017 Maksarov (JPCS_1399_2_022055bib10) 2018; 327 Maksarov (JPCS_1399_2_022055bib2) 2015; 214 Zverev (JPCS_1399_2_022055bib9) 2017; 736 Efimov (JPCS_1399_2_022055bib4) 2018; 327 Maksarov (JPCS_1399_2_022055bib8) 2018; 327 |
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SubjectTerms | Differential equations Differential thermal analysis Equations of motion Mechanical systems Orthogonality Physics |
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