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Example 6. An alloy of density 26.6 kN/m3 has an allowable stress of 70 MPa. For a flywheel speed of 200 rad/s, what is the largest possible average radius, overlooking the additional stress caused by the spokes From Eq. (7.31), V= g = 9.80(70)(1000) 26.6 (7.32)

Remember, you will need to keep the timing relationships roughly the same; a dash should be about 3 times as long as a dot The Morse keyer program uses the BASIC STAMP s lookup function to play sequences of Morse characters Lookup is a particularly modern feature of STAMP BASIC in that it is an object-oriented data structure It not only contains the data, but it also knows how to retrieve it..

(7.33)

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7.3.2 Rim-Type: With Bending If the effects of the spoke are taken into account, Timoshenko showed that the tensile stress in the thin rim (Fig. 7.6), including bending but neglecting the effect of the curvature on the bending stress and assuming spokes of constant cross-sectional area, can be calculated from beam theory using Castigliano s theorem [7.10], giving = where f1 = 1 2 sin2 sin 2 + 4 2 f2 = f1 1 2 (7.35) f4 Ara r 2 2 1 a 1 + f g 3 3Zr 4 f3 (7.34)

f3 =

Like I said, this one isn t as common, but it s important to be aware that it can happen so that you at least look for it once you ve exhausted other options.

f4 =

Building the Morse code keyer is very straightforward. You can use either the original BASIC STAMP, as shown in Fig. 12-1, or the alternative STAMP to build this project. Simply translate the correct input/output pins on the alternative STAMP pins. The Morse keyer can be built on a perfboard, a point-to-point wiring board, or the STAMP 2 carrier board, or you could build your own custom circuit board if desired. Using an integrated

(7.36)

and the section modulus of the rim Zr is positive for the outer face of the rim and negative for the inner face. The stress in the spokes is given by = r 2 2 4A 3r 2 a 3+ 2 6g f3As ra (7.37)

In addition, there will be bending stresses in the spokes as power is exchanged with the flywheel. This torque might be determined by the maximum shaft torque, by the minimum braking time from full speed, or, if the flywheel also serves as a pulley, by the difference in belt force between the power and slack sides. Depending on how thick the rim is, the spoke will behave as something between an end-loaded cantilever and a guided cantilever. For a thin rim, the maximum bending stress on the spokes will occur at the hub, assuming that they do not taper more than the usual 10 to 25 percent. This bending stress is = T(ra rh) Zs Ns ra (7.38)

This kind of mem stomp is a lot harder to have happen in Objective-C than C/C++ because of the reference counting of pointers that takes place. Using retain and release means that objects that are still needed don t get deleted too soon. However, it s quite easy to get this to happen in C/C++ when you re dealing with callbacks and function pointers, and you can get it to happen in Objective-C if you re not managing your memory properly.

MORSE CODE CHARACTERS AND THEIR ENCODED EQUIVALENTS MORSE BINARY DECIMAL CHARACTER MORSE BINARY DECIMAL

If the flywheel serves as a pulley, the torque is not equally distributed to the spokes; the value for Ns should be halved in this case. For a flywheel with a large rim

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

FIGURE 7.6 Rim-type flywheel. The angular position is measured from the center line bisecting the adjacent spoke locations. Points P1 through P4 correspond to the values given in Table 7.5.

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