DOI: 10.31274/rtd-180813-8830
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Fatigue life investigation for cams with translating roller-follower and translating flat-face follower systems

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Cited by 3 publications
(4 citation statements)
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“…This is the difference between a multi‐DOF system and a single‐DOF system. The contact force between the cam and the follower is defined in the following equation 19 : PC=1cos(normalØ1)false[Kitalic×(Δ+Xfalse(tfalse))m×trueẌfalse], ${P}_{{C}}=\frac{1}{\cos ({{\rm{\unicode{x000D8}}}}_{1})}[K{\times }({\rm{\Delta }}+X(t))-m\times \ddot{X}],$where PC ${P}_{{C}}$ is the contact force between the cam and the follower; K is the stiffness of the spring between the follower stem and the installation table; normalΔ ${\rm{\Delta }}$ is the preload spring extension; and m is the mass of the follower stem. Further, 20 tan(normalØ1)=trueẊfalse(tfalse)X(t)+Rb2, $\tan ({{\rm{\unicode{x000D8}}}}_{1})=\frac{\dot{X}(t)}{X(t)+{R}_{b}^{2}},$where Ø1 ${{\rm{\unicode{x000D8}}}}_{1}$ is the pressure angle, Rb ${R}_{{b}}$ is the radius of the base circle of the cam, and X(t) $X(t)$ is the product of the follower linear displacement.…”
Section: Equations Of Motion Of a Three‐degree‐of‐freedom Systemmentioning
confidence: 99%
See 1 more Smart Citation
“…This is the difference between a multi‐DOF system and a single‐DOF system. The contact force between the cam and the follower is defined in the following equation 19 : PC=1cos(normalØ1)false[Kitalic×(Δ+Xfalse(tfalse))m×trueẌfalse], ${P}_{{C}}=\frac{1}{\cos ({{\rm{\unicode{x000D8}}}}_{1})}[K{\times }({\rm{\Delta }}+X(t))-m\times \ddot{X}],$where PC ${P}_{{C}}$ is the contact force between the cam and the follower; K is the stiffness of the spring between the follower stem and the installation table; normalΔ ${\rm{\Delta }}$ is the preload spring extension; and m is the mass of the follower stem. Further, 20 tan(normalØ1)=trueẊfalse(tfalse)X(t)+Rb2, $\tan ({{\rm{\unicode{x000D8}}}}_{1})=\frac{\dot{X}(t)}{X(t)+{R}_{b}^{2}},$where Ø1 ${{\rm{\unicode{x000D8}}}}_{1}$ is the pressure angle, Rb ${R}_{{b}}$ is the radius of the base circle of the cam, and X(t) $X(t)$ is the product of the follower linear displacement.…”
Section: Equations Of Motion Of a Three‐degree‐of‐freedom Systemmentioning
confidence: 99%
“…This is the difference between a multi-DOF system and a single-DOF system. The contact force between the cam and the follower is defined in the following equation 19 :…”
Section: Equations Of Motion Of a Three-degree-of-freedom Systemmentioning
confidence: 99%
“…Below is the list of impact and contact parameters in which it is used in SolidWorks software. The normal force between the cam and the follower is 18 where:…”
Section: Mathematical Model Validation Of the Follower Movementmentioning
confidence: 99%
“…The impedance matrix can be put into terms of frequency response matrix, [18]. The contact force expression in terms of the pressure angle has been taken from, [19,20]. The equations of motion with the solution can be seen in Appendix A.…”
Section: Equations Of Motion Of Three Degrees Of Freedom Systemmentioning
confidence: 99%