1999
DOI: 10.1016/s0094-114x(98)00013-5
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Computerized simulation of meshing of conventional helical involute gears and modification of geometry

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Cited by 64 publications
(35 citation statements)
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“…LTCA model is shown in Figure 4, where the two pairs of teeth which contacted each other at a specific moment in the meshing cycle are denoted by I and II [19][20][21][22]. As shown in Figure 4, the tooth surface curve is vertical along the relative principal direction in the normal plane.…”
Section: Time-varying Mesh Stiffness Based On Loaded Tooth Contact Anmentioning
confidence: 99%
“…LTCA model is shown in Figure 4, where the two pairs of teeth which contacted each other at a specific moment in the meshing cycle are denoted by I and II [19][20][21][22]. As shown in Figure 4, the tooth surface curve is vertical along the relative principal direction in the normal plane.…”
Section: Time-varying Mesh Stiffness Based On Loaded Tooth Contact Anmentioning
confidence: 99%
“…In addition, related references (Kin, 1994;Li, 2002;Litvin et al, 1999;Litvin et al, 2003;Litvin, 2007) also referred to them. Thus, by the calculation of TCA and LTCA of double helical gears, the loading transmission error and tooth surface load can be obtained.…”
Section: Modification Optimizationmentioning
confidence: 99%
“…A pair of circular profiles for the generating cutters was proposed in [7] and mismatch of the circular profiles of the cutters was proposed for localization of the bearing contact in [8]. Modification of pinion tooth surfaces by application of parabolic profiles instead of straight profiles of the cutters has been proposed in [9] for the localization of the bearing contact. Localization of the bearing contact by the application of mismatched profiles of the cutters makes the contact less sensitive to the errors of alignment but, at the same time, increase contact and bending stresses, and transmission errors.…”
Section: Introductionmentioning
confidence: 99%