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We conclude the chapter with a summary of both theoretical and practical design considerations for high-speed cam-follower performance Vibrations in dynamic cam-follower systems are primarily due to the compliance in the system Vibration may also be the result of other practical factors, ie, errors in fabrication, wornout (old) machine parts, misalignment in assembled parts, and imbalance of parts Backlash should be minimized Preloaded bearings may sometimes be applied and lubrication systems should be selected carefully for optimum performance An elastic follower with a rigid camshaft in general can employ a single-degree-of freedom model with impunity The elastic follower with a rigid camshaft model presents the transient vibratory state for important primary and residual vibrations to be studied; see Chap 13 The elastic camshaft presents a more complicated mathematical nonlinear relationship The models of this cam-follower include the closed-track and open-track systems Choose the lubricant properly for compatability in the system Proper choice of cam curves (acceleration curve continuity) are the modi ed sine, modi ed trapezoidal, and polynomial curves These will minimize the effect of follower output, linear system, and cam drive nonlinear vibrations The inertia load of the closedtrack model produces vibrations that are twice the frequency of the modes of the opentrack Also, the elastic camshaft may produce vibratory resonant couple of the cam input and the follower system to produce dif culties Excessive noise may accompany vibrations in cam-follower systems This may be the result of a waviness error in the cam pro le fabrication For automotive camshaft (valve gear) optimization, performance proprietary software exists in all manufacturers In App D the designer will nd a comprehensive listing of available software for design, manufacturing, and engine performance Some of the camshaft studies are: cam pro le determination, cam surface hertzian stresses, and harmonic analysis for spring surge and valve bounce.

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62 Express ln(16/125) in terms of ln 2 and ln 5 (a) 3 ln 2 + 4 ln 5 (b) 4 ln 2 3 ln 5 (c) 5 ln 2 2 ln 5 (d) ln 5 ln 2 (e) (ln 5) (ln 2) 63 The derivative of f (x) = ln(x 2 + x) is (a) (2x + 1)/(x 2 + x) (b) (x + 1)/(x 2 + x) (c) x/(x 2 + x) (d) x/(x + 1) (e) x 2 /(x 1) 64 The derivative of h(x) = (ln x)5 is (a) 4(ln x)3 (1/x 2 ) (b) (c) (d) (e) (ln x)2 x 5(ln x)4 (1/x) x ln x x/(ln x)

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Arday o, D, Dynamics of High-Speed Cam Mechanisms with Damped Flexible Followers Driven by Flexible Camshafts, ASME paper 76-DET-69, 1976 Baratta, FI, and Bluhm, JI, When Will a Cam Follower Jump Product Engineering, 25: 156 159, July 1954 Barkan, P, and McGarrity, RV, A Spring-Actuated, Cam-Follower System: Design Theory and Experimental Results, Transactions of the ASME, Journal of Engineering for Industry, Paper No 64-Mech-12, 1964 Bloom, D, and Radcliffe, CW, The Effect of Camshaft Elasticity on the Response of Cam Driven Systems, ASME paper 64-Mech-41, 1964 Chen, FY, Analysis and Design of Cam-Driven Mechanisms with Nonlinearities, Journal of Engineering for Industry, pp 685 694, 1973 Chen, FY, Mechanics and Design of Cam Mechanisms, Pergamon Press, NY 1982

65 The integral (a) (b) (c) (d) (e)

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