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FIgure 10-21 The linking number Lk is a topological invariant of two or more closed curves. The drawing shows, from left to right, two closed curves that are linked in space one, two, and six times respectively. The center pair of drawings is intended to illustrate that, no matter how the curves are bent or twisted (continuous deformations of shape) the number of times that the two curves are linked together remains constant. The linking number can only be changed by breaking and resealing one or both curves in at least one location along the curve.
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6.3.1 Introduction The cam pressure angle indicates the steepness and forces of the cam surface. The pressure angle is the angle (at any point) between the normal to the pitch pro le and the direction of follower motion; see Fig. 6.2. The size of the cam directly affects the pressure angle, the curvature of the cam pro le, and the proportions of the supporting cam shaft and hub. In all machinery design minimum size is desired to reduce weight and the inertia effects of all moving parts. So it is too with cam-follower systems. As the cam is made smaller the pressure angle increases and the radius of curvature decreases. The pressure angle is limited to minimize forces and de ections in the machine and for CNC increment manufacturing. Let us discuss the transferring of the cam displacement curve to the radial plate cam, Fig. 6.3. If the pitch curve of the displacement diagram is plotted on a radial cam, we see that it is distorted toward the cam center. As an example, in Fig. 6.3a, let us take a straightline pitch curve OB in the displacement diagram. This pitch curve has a constant pressure angle a for a total rise h in b cam degrees. Let point T be the midpoint of rise OB, and, in Fig. 6.3b, let A be the cam center. By trial and error, choose a radius AT so that the pressure angle of the pitch curve at point T is equal to a. The pressure angle is changed when laid out on the radial cam. It is larger than a below point T and smaller than a above point T. It can be reduced by using a larger cam.
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Bandpass filters. The design of a bandpass filter by image parameters is quite similar to the low-pass and high-pass filter design procedure just presented, but the complexity is greater because there are twice the components and twice the cutoff frequencies. As with the low-pass and high-pass filter designs, we also start with a half-section (Fig. 6.29), and can add either of these half-sections together to obtain a filter with more poles. With
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