When
attempting to specify how closely an optical surface conforms
to its intended shape, a measure of surface accuracy is needed.
Surface accuracy can be determined by interferometric techniques.
Traditional techniques involve comparing the actual surface
to a the test plate gage. In this approach, surface accuracy
is measured by counting the number of rings or fringes and
examining the regularity of the fringe. The accuracy of the
fit between the lens and the test gage (as shown below) is
described by the number of fringes seen when the gage is in
contact with the lens. Test plates are made flat or spherical
to within small fractions of a fringe. Modern techniques for
measuring surface accuracy utilize phase measuring interferometry
with advanced computer data analysis software. During manufacture,
a precision component is frequently compared with a test plate
that has an accurate polished surface that is the inverse
of the surface under test. When the two surfaces are brought
together and viewed in nearly monochromatic light, Newton¡¯s
rings (interference fringes caused by the near-surface). The
number of rings indicates the difference in radius between
the surfaces. This is known as power or sometimes as figure.
It is measured in rings that are equivalent to half wavelengths.
Beyond their number, the rings may exhibit distortion that
indicates non-uniform shape differences. The distortion may
be local to one small area, or it may be in the form of noncircular
fringes over the whole aperture. All such non-uniformities
are known collectively as irregularity.
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