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4: AS A MATTER OF FACT A UV filter screwed onto the front of your lens cuts out some of the haze from scenery in the distance. But the real reason to use one is to provide your lens with cheap protection. The filter is a first line of defense from accidents that can leave the lens scratched or worse. And because you never want to clean your lens directly without using special cloths and cleaning fluids that won t harm the lens, the filter gives you a surrogate surface you can clean without any risk to the lens itself. other aforementioned curves. This blending of curves is not acceptable for high-speed action, since the dynamic characteristics are poor due to the discontinuities in either the velocity or the acceleration of the follower. Note that the least complex conics applied to cams such as ellipses, parabolas, and hyperbolas have a continuous evolute, i.e., continuous locus of the center of curvature, to give the acceleration curve continuity. This ensures more acceptable high-speed characteristics. However, discontinuities in evolute and acceleration curves exist when blended with circular noses and anks. In addition, the Archimedes spiral, logarithmic spiral, and involute start with an impractical, abrupt slope in which a bump occurs with a discontinuity in the velocity of the follower. Blending curves have been employed to correct this theoretical in nite acceleration. In the past, triple curve cams having a circular arc nose, involute anks, and a harmonic or parabolic blend into the base circle were popular in the automotive eld. Note that the logarithmic spiral has inherent qualities that make it desirable for all sorts of bodies in contact. Applied to the cam form of Fig. 14.9 it provides the smallest radial cam for a given pressure angle. Moreover, the maximum pressure angle is constant during the action. 14.7.2 Circular Arc Cams In the past, the cams were of a combination of circular arcs with or without tangent straight lines. Even now, some designers utilize these cams regardless of their poor dynamic properties. In Fig. 14.10a, we see the blending of a circular arc cam having three different sized circles with r the radius of curvature for the circles. In Fig. 14.10b the circles are blended with straight lines (tangent cam). All cams may provide motion to roller followers or convex curved-faced followers. 4-14a
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D = difference angle D = incremental area g = angle between tangent to cam and radius G = cam surface or curve k = cam surface curvature l = arc length m = angle between velocity vector and cam radius m = ramp function from 0 to 1 r = radius to point Q on cam pro le r = mass density s(y) = positive de nite follower displacement function q = angle to point Q on cam pro le j(y) = follower oscillation function w = camshaft speed Payout $12,500 $25,000 $37,500
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