Materials for engineering, 3rd Edition - (Malestrom)
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Metals and alloys 129<br />
alternative suggestion is that the H atoms dissolve preferentially in regions<br />
of high triaxial stress (such as exist at the tip of cracks), where they locally<br />
lower the interatomic cohesion of the lattice.<br />
There does not appear to be a single origin of hydrogen cracking: different<br />
micromechanisms of failure have been proposed <strong>for</strong> various materials, and<br />
further research is required be<strong>for</strong>e a full understanding is achieved.<br />
3.4.4 Wear of metals and alloys<br />
Wear occurs when two solid surfaces slide over each other, either with or<br />
without a lubricant and empirical sliding wear tests have been devised to<br />
simulate practical situations and to provide design data on wear rates. A<br />
common test rig employs a pin pressed against a rotating disc or ring, the pin<br />
being the specimen and the rotating surface the counterface. Several test rig<br />
methods are the subject of national standards, and contact stresses, thermal<br />
conditions, sliding speeds and chemical environment are all significant<br />
parameters in any wear test.<br />
Wear is assessed by measuring the change in specimen dimensions during<br />
the course of the test, expressing the data as the amount of material removed<br />
per distance slid as a function of the normal load. Figure 3.36 shows, on<br />
logarithmic axes, the wear rate of a leaded α/β brass pin sliding against a<br />
hard stellite ring as a function of load, and the pattern of behaviour typifies<br />
that in many metallic systems in both lubricated and unlubricated conditions.<br />
The electrical contact resistance between the pin and the ring is also plotted,<br />
allowing the extent of metallic contact to be estimated.<br />
There are seen to be two regimes of wear: mild wear at low loads and a<br />
transition to severe wear at higher loads. In each regime, the data can be<br />
expressed in terms of the Archard wear equation:<br />
Q = KW/H [3.15]<br />
where Q is the wear rate per unit sliding distance, W the normal load, H the<br />
indentation hardness of the softer surface and K a dimensionless constant<br />
known as the wear coefficient. The quantity K/H is given the symbol k and<br />
called the dimensional wear coefficient; it represents the volume of material<br />
removed by wear per unit distance slid.<br />
In Fig. 3.36, the region of mild wear corresponds to the sliding surfaces<br />
being separated by oxide films, with only occasional direct metallic contact,<br />
hence the relatively high contact resistance. The debris <strong>for</strong>med consists of<br />
mixed oxides of copper, zinc and iron originating from the slider and the<br />
ring, and wear rates of both are similar. In the regime of severe wear, the<br />
wear rate of the harder counterface is negligible and the wear debris is<br />
metallic brass. There is extensive metallic contact, as shown by the low<br />
contact resistance.