2020
DOI: 10.1007/978-3-662-59137-6
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Schwingungen mechanischer Antriebssysteme

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Cited by 13 publications
(8 citation statements)
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“…Caused by the present hexagonal tooth mesh, additional axial forces occur, which bend and axial squeeze the combination of shafts, bearings and freewheel. There can be additional non-linear effects at each coupling point within the system, e.g., due to clearance, displacement-variable stiffness, damping or even friction-based excitation [28].…”
Section: Excitation Effectsmentioning
confidence: 99%
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“…Caused by the present hexagonal tooth mesh, additional axial forces occur, which bend and axial squeeze the combination of shafts, bearings and freewheel. There can be additional non-linear effects at each coupling point within the system, e.g., due to clearance, displacement-variable stiffness, damping or even friction-based excitation [28].…”
Section: Excitation Effectsmentioning
confidence: 99%
“…Its strategy is to conclude towards a general calculation approach, which is valid for the used application. Contrary to this, deduction means starting with an oversized model and reducing it towards a simplified one by evaluating the system parameters and analysing its sensitivities [21,28].…”
Section: Model Development By Deduction and Inductionmentioning
confidence: 99%
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“…Dabei werden auf Basis des aktuellen Wissensstandes Annahmen über die Relevanz der Informationen getroffen, wodurch relevante Informationen vernachlässigt, als irrelevant angesehen oder nur oberflächlich abgebildet werden [11]. Bei der Modellerstellung kann grundsätzlich auf zwei Weisen vorgegangen werden -induktiv und deduktiv [5,12]. Bei der induktiven Vorgehensweise geht der Modellbildende von einfachen Modellen aus und erweitert diese stetig, beim einem deduktiven Vorgehen wird der Informationsgehalt auf Basis von Wissen und Annahmen kontinuierlich auf das wesentliche reduziert.…”
Section: Unsicherheiten Bei Der Modellierungunclassified
“…Therefore the possibility to avoid situations with high vibration amplitudes by choosing a suitable pretension or using custom path planning strategies considering the acting forces and the interaction between the belt and the surrounding structure play an important practical role. In [3] one can find the formula f i = i 2L T0 ρA for i = 1, 2, 3... to approximate the eigenfrequencies for constant belt lengths and slow belt speeds. In order to analyse the resulting amplitudes with numerical solutions from the derived model, the system must be suitably excited.…”
Section: Frequency Analysismentioning
confidence: 99%