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This plane has Miller indices of (112) If the Miller indices of a plane result in fractions, then these fractions must be cleared For example, consider a plane that intersects the X-axis at 1, the Y-axis at 3 and the Z-axis at 1 Taking reciprocals gives indices of 1, 1/3, and 1 Multiplying throughout by 3 to clear these fractions results in Miller indices of (313) for the plane All parallel planes have the same indices Parentheses around Miller indices, as in (hkl ), signify a specific plane or a set of parallel planes Braces signify a family of planes of the same form (which are equivalent in the crystal), such as the cube faces of a cubic crystal: {100} = (100) + (010) + (001) + ( 1 00) + (0 1 0) + (00 1)



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secondary coil has a larger current. Likewise, when the secondary has more windings than the primary, it generates a higher voltage with less current. This turns-to-voltage relationship is: V P NP V S NS where N is the number of windings and P and S are the primary and secondary, respectively.





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Reciprocals are not used to determine the indices of a direction In order to arrive at a point in a given direction, it is necessary to start at the origin and move a distance u times the unit distance a along the X-axis, v times the unit distance b along the Y-axis, and W times the unit distance c along the Z-axis If u, v and w are the smallest integers to accomplish the desired motion, they are the indices of the direction and are enclosed in square brackets as in [uvw]; a group of similar directions are enclosed in angular brackets as in u v w For example, in Figure 221, to determine the direction AC, starting at the origin (point A), it is necessary to move one unit along the X-axis to point D and one unit in the direction of the Y-axis to reach point C The direction AC would have indices of [110] In a cubic crystal, a direction has the same indices as the plane to which it is perpendicular An approximate idea of the packing of the atoms on a particular plane may be obtained by visualizing a single unit cell of the bcc and fcc structures Considering the atoms as the lattice points, the number of atoms on a particular plane would be as given in Table 25 Table 25

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compared to the aerostatic system Examples of this type of bearing include the read write head flying over a spinning disk (Figure 71), crankshaft journals, camshaft journals, and thrust bearings for electrical generator turbines

Summary

In contrast to aerodynamic bearings, aerostatic bearings can bear loads at a zero speed Air bearings offer a solution for many high-tech applications where a high performance and high accuracy are required Aerostatic bearings require an external pressurized air source due to which aerostatic bearings are also sometimes known as passive air bearings Pressurized air is introduced between the bearing surfaces through precision holes, grooves, steps or by using porous compensation techniques and discharges through the edges of the bearings (Figure 72) If the correct design is used, a very high stiffness can be obtained The aerostatic bearing is able to support a higher load than the aerodynamic bearing, but it requires a continuous source of power for supplying pressurized air Overall, aerostatic bearings perform well in most aspects such as having a long life, noise-free operations and are free from contamination Fig 72: Aerostatic bearing [4] Since air has a very low viscosity, the bearing gaps need to be small, of the order of 1 10 m As the object floats on a thin layer of air, the friction is extremely small and even zero when stationary [4] Because aerostatic bearings have a pressurized air source, an air gap can be maintained in the absence of a relative motion between the bearing surfaces

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