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Micro Interferometry
Theory
The End-View Interferometric microscope utilizes the principal of a
Fabry Perot type of interferometer. Constructive and destructive
interference is created when the monochromatic (single wavelength
or color) light reflects back and forth between the end of the fiber face and a
glass reference flat. When the light passes through the
reference, some of the light (about 4%) is reflected back toward the microscope
objective, by the process known as Fresnell Reflection. Of the
remaining light that continues on toward the fiber, an additional 4% is then
reflected from the surface of the fiber. As shown below, depending on the
distance between the fiber
surface and the surface of the reference flat, the light can add up either
constructively or destructively. When this occurs, the resulting light forms a
series of lines, known as Fringes. The distance between each
fringe corresponds to a vertical change in distance that is equal one half of
the wavelength of the light. Only The End-View Micro-Interferometer
uses Blue light with a wavelength of 472 nanometers or 0.472
micron. That means there is a vertical distance of 0.236 micron from one fringe
to another. This may be from one dark fringe to the next dark fringe or from
one light fringe to the next light fringe. Therefore the distance from one
light fringe to the next dark fringe is a mere 0.118 micron. This is called a
Transition, and is equal to one half fringe. When counting fringes, every time
you transition from light to dark or dark to light, you have a vertical change
in height equal to 0.118 micron. Depending on the shape of the fiber end face
you may see different patterns formed by the fringes. Basically the fringe
patterns are just like a contour map of the fiber and ferrule surface.
A perfect spherical surface will
produce a series of concentric circular fringes. By counting the number of
fringes in a given area (such as the end of the fiber) you can estimate the
radius of curvature. The more fringes that are present the smaller the radius
of curvature. As you approach a flat surface the circle become so large that
they appear as straight lines. By counting the number of straight line fringes
that appear across the face of a fiber, you can calculate the angle of a cleaved
or polished fiber end.
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