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But, Owen, you say What if the variable that s being stomped gets changed all over the place in a legitimate way I can t have the program halt every time something changes the variable! To that I say, fine, you re right If you re in this situation, you re in a tight spot, and tracking the stomp down is going to be hard work; I won t lie One last tool I want to share with you is the link map file This can sometimes point you to a problem if you ve exhausted all the earlier techniques and you still don t know what s causing the problem This is kind of a last-resort tool that I use It s rare that I use it, and it s rare that it helps.

8. Since the same actuating force is used for each shoe, F l = F t. After substituting from the two moment equations, we obtain

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After cancellation and substitution of f = 0.32 (the most pessimistic assumption),

l t (0.024 57)(0.32)b(pmax + pmax) = 550

10. Enough information has been accumulated to begin to specify the design. Since l t pmax = 1000 kPa, p max = 1000/2.759 = 362.4 kPa. Now the distance b can be found. Since

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However, it did once help me find a memory stomp I had been tracking for three days straight, so I won t discredit it A link map file is a file that you can optionally build at link time that dumps out a memory map of the symbols in your binary The file contains a list of all the symbols in the binary along with their memory addresses, showing you how the binary will be arranged in memory when the executable is loaded For the previous example, the stomp happened within the class, so looking at the class declaration in the header should have given you a good idea of what was causing the stomp If you look at the header, you ll see that the mOverrunMe array sits directly in front of mIGetStomped, so there was a good chance that a buffer overrun was causing the stomp.

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l t b(pmax + p max ) = 69.95

we have b= 69.95 103 = 0.0513 m, or about 51 mm (1000 + 362.4)(103)

11. The actuating force F (F l = F t ) can be found from either shoe s moment equation. For the leading shoe,

l l 0.155F l 0.014 49bpmax + 0.021 19fbpmax = 0 l Substituting values of b, f, and pmax gives F = 2.55 kN. Thus F = F l = F t = 2.55 kN. 12. Now we determine whether the leading shoe is self-locking or too close to selflocking for safety. The moment equation used above in step 11 is used again, but this time with an f value 50 percent higher than the maximum value cited by the lining manufacturer. Use

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The variable watch confirmed that However, there will be some memory stomps that happen because of a global variable or code The link map file can give you hints about what might be causing those problems To use a link map file, you first need to set up your build target to create the file Open the target for your Debug build of MemoryBugs, and select the Build tab Type link into.

f = 1.5(0.34 + 0.02) = 0.54 Then by substituting into the moment equation, the corresponding value of F can be found: 0.155F l (0.014 49)(0.0513)(1000) + (0.021 19)(0.54)(0.0513)(1000) = 0 Solving gives F l = F t = 1.001 kN. Since a large positive force is required to activate the leading shoe even for this very high coefficient of friction, the brake is in no danger of self-locking.

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8.5.2 Centrifugal Clutches The simple centrifugal clutch shown in Fig. 8.18 has a number of shoes which can move radially and against the drum as the input shaft speed increases. A garter spring regulates the engagement speed. At engagement speed the weights contact the drum s inner surface and begin to drive it, and the attached pulley, by means of friction to bring it up to speed. Design Equations. The normal force between each shoe and the inner circumference of the drum is principally due to centrifugal force. However, the garter spring exerts some inward force. The net normal force [8.1] is Fn = mr 2 180 2S cos 90 gc Ns (8.39)

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