2015
DOI: 10.1007/s11771-015-2781-6
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Dynamic load sharing behavior of transverse-torsional coupled planetary gear train with multiple clearances

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Cited by 19 publications
(8 citation statements)
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“…Yu et al [17] investigated the effects of cracked gear tooth on mesh stiffness. Sheng et al [18] presented a dynamic model of the gear system to discuss the manufacturing errors effects on gear dynamic response. Cho et al [19] proposed a quasiflexible-body modeling method to analyze the dynamic transmission error (DTE) of the gear dynamics.…”
Section: Introductionmentioning
confidence: 99%
“…Yu et al [17] investigated the effects of cracked gear tooth on mesh stiffness. Sheng et al [18] presented a dynamic model of the gear system to discuss the manufacturing errors effects on gear dynamic response. Cho et al [19] proposed a quasiflexible-body modeling method to analyze the dynamic transmission error (DTE) of the gear dynamics.…”
Section: Introductionmentioning
confidence: 99%
“…In 2013, Lin et al [63] established a non-linear model for cylindrical gear-spiral bevel gear-planetary gear transmission system, and further analyzed the influence of backlash and load torque on load bifurcation characteristics. In 2014, Li et al [64] solved the dynamic differential equation with time-varying stiffness, transfer error, damping and backlash by Gill numerical method, and explored the influence of excitation frequency, damping and backlash on the periodic response of gear vibration mechanics. Based on the vibration mechanics model of planetary gear system.…”
Section: Dynamic Response Characteristicsmentioning
confidence: 99%
“…Due to the presence of gear backlash, the gear pair contains a rigid body displacement [33]. To eliminate the rigid body displacement that makes the equation solvable, the relative coordinate x is thus described in the gear system, which can be represented by where e(t) = e m + e r • sin(ωt + φ) refers to the static transmission error, in which e m is the mean value, e r represents the volatility value, and φ stands for the initial phase of error.…”
Section: Equations Of the Gear Pair Systemmentioning
confidence: 99%