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6.9.1 Introduction The classification flat springs applies to a wide range of springs made from sheet, strip, or plate material. Exceptions to this classification are power springs and washers. Flat springs may contain bends and forms. Thus the classification refers to the raw material and not to the spring itself. Flat springs can perform functions beyond normal spring functions. A flat spring may conduct electricity, act as a latch, or hold a part in position. In some flat springs, only a portion of the part may have a spring function. Most flat springs are custom designs, and the tooling is often a major cost consideration. Flat springs can be cantilever or simple elliptical beams or combinations of both. These two elementary forms are discussed in this secFIGURE 6.39 Slotted washers. (Associated tion. For a description of the methods Spring, Barnes Group Inc.) used to compute complex flat-spring designs, see [6.6]. Load specification in flat springs is closely connected with the dimensioning of the form of the spring. From the equations it can be seen that the deflection and load vary in proportion to the third power of the material thickness. The important factors in load control are first, the material thickness and second, the deflection. Where close load control is required, the material may have to be selected to restricted thickness tolerance, and/or the free shape may be trued.

The memory map shows where program information is stored; it also clarifies how to access inputs and outputs of the STAMP 2 Table 1-3 depicts the STAMP 2 pinouts and this chart describes each of the pins and their respective functions..

6.9.2 Cantilever Springs The basic type of cantilever is a rectangular spring as shown in Fig. 6.40. The maximum bending stress occurs at the clamping point, and the stress is not uniform through the section. This stress is

Now that you know which thread crashed, look at the system that the crash occurred in. Did it die in the rendering system Audio system Animation system Some other system This will help you narrow your scope when you re trying to reproduce the crash.

FIGURE 6.40 Rectangular cantilever spring. (Associated Spring, Barnes Group Inc.)

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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.

0000 0001 0010 0011 0100 0101 0110 0111 1000 1001 1010 1011 1100 1101 1110 1111

(6.49)

(6.50)

Race conditions is almost a dirty word, but it needs to be mentioned. Look at all the threads that are running, and look at their states. Are two threads in the same system at the same time Are two threads both trying to do something that could cause a race condition Always be aware of thread interactions if you have an app that s using multiple threads of execution.

These equations are satisfactory when the ratio of deflection to length f/L is less than 0.3. For larger deflections, use the method described in Fig. 6.41. In cantilever springs with a trapezoidal or triangular configuration (Fig. 6.42), the stress is uniform throughout and is S= The corresponding load is 6PL bot2 (6.51)

FIGURE 6.41 Calculating large deflection in cantilever beams [6.7]. To utilize this figure for any load P, first calculate the quantity 12PL3/Ebt3. Using this value, from the curves find f/L and xo/L, where xo is the moment arm of the load P. Deflection then equals L multiplied by f/L. The maximum stress is reduced in the ratio xo/L. (Associated Spring, Barnes Group Inc.)

0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15

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FIGURE 6.42 Trapezoidal cantilever spring. (Associated Spring, Barnes Group Inc.)

You ve had a chance to examine the crash log, and you ve thought about things. I like to use a simplified version of the scientific method to track down these kinds of bugs. Yes, debugging is just like high-school science class: 1. 2. 3. Form a hypothesis. Create a test for your hypothesis. Prove or disprove your hypothesis.

(6.52)

where K = constant based on the ratio b/bo (Fig. 6.43). These equations are valid for f/L ratios of less than 0.3. 6.9.3 Simple Beams or Elliptical Springs Simple beams are usually rectangular and are formed into an arc as in Fig. 6.44. If holes are introduced for clamping purposes, stress will increase at the hole and at the clamping point owing to stress concentration.

0 0 0 0 1 1 1 1

FIGURE 6.43 Correction factor for trapezoidal beam-load equation. (Associated Spring, Barnes Group Inc.)

By following these three steps, your goal is to find a way to increase the probability of the crash and therefore determine the cause more quickly.

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