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Another relationship can be derived for the tensile strength of a material that has been previously cold-worked in tension by an amount greater than the deformation associated with the ultimate load. This analysis is again made on the basis of Fig. 32.20. Consider another standard tensile specimen of 1020 steel that is loaded beyond Lu (12 000 lb) to some load Lz, say, 10 000 lb. If dead weights were placed on the end of the specimen, it would break catastrophically when the 12 000-lb load was applied. But if the load had been applied by means of a mechanical screw or a hydraulic pump, then the load would drop off slowly as the specimen is stretched. For this particular example the load is considered to be removed instantly when it drops to Lz or 10 000 lb. The unloaded specimen is not broken, although it may have a necked region, and it has a minimum cross-sectional area Az = 0.100 in2 and a diameter of 0.358 in. Now when this same specimen is again loaded in tension, it

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Finally, you set your particle to the good old standby: whiteBlur (which is the brighter cousin of whiteSubtle). Figure 1-15 shows the result of the color-changing efforts. The color change really adds that bit of life that really makes the effect jump out and look great.

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6.1 INTRODUCTION / 6.4 6.2 GLOSSARY OF SPRING TERMINOLOGY / 6.4 6.3 SELECTION OF SPRING MATERIALS / 6.6 6.4 HELICAL COMPRESSION SPRINGS / 6.12 6.5 HELICAL EXTENSION SPRINGS / 6.29 6.6 HELICAL TORSION SPRINGS / 6.36 6.7 BELLEVILLE SPRING WASHER / 6.40 6.8 SPECIAL SPRING WASHERS / 6.51 6.9 FLAT SPRINGS / 6.55 6.10 CONSTANT-FORCE SPRINGS / 6.58 6.11 TORSION BARS / 6.62 6.12 POWER SPRINGS / 6.63 6.13 HOT-WOUND SPRINGS / 6.66 REFERENCES / 6.69

A b C d D E f g G I ID k Area, mm2 (in2) Width, mm (in) Spring index, D/d Wire diameter, mm (in) Mean diameter (OD minus wire diameter), mm (in) Modulus of elasticity in tension or Young s modulus, MPa (psi) Deflection, mm (in) Gravitational constant, 9.807 m/s2 (386.4 in/s2) Shear modulus or modulus of rigidity, MPa (psi) Moment of inertia, mm4 (in4) Inside diameter, mm (in) Spring rate, N/mm (lb/in) or N mm/r (lb in/r)

Listing 6-1

The symbols presented here are used extensively in the spring industry. They may differ from those used elsewhere in this Handbook.

Summary

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Design constant Stress correction factor for helical springs Length, mm (in) Free length, mm (in) Length at solid, mm (in) Moment or torque, N mm (lb in) Frequency, Hz Number of active coils or waves Total number of coils Outside diameter, mm (in) Load, N (lbf) Radius, mm (in) Stress, MPa (psi) Tensile strength, MPa (psi) Thickness, mm (in) Yield strength, MPa (psi) Density, g/cm3 (lb/in3) Angular deflection, expressed in number of revolutions Poisson s ratio

Spring designing is a complex process. It is an interactive process which may require several iterations before the best design is achieved. Many simplifying assumptions have been made in the design equations, and yet they have proved reliable over the years. When more unusual or complex designs are required, designers should rely on the experience of a spring manufacturer. The information in this chapter is offered for its theoretical value and should be used accordingly.

main: high LedPin pause 100 low LedPin if IN0 = 1 then if IN1 = 1 then if IN2 = 1 then if IN3 = 1 then if IN4 = 1 then

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