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Winlens lab instructions

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The fiber ends should be very close to the spheres, in other words, let the object<br />

distance be small (fractions of a millimetre). Your objective is to maximize the<br />

coupling efficiency by imaging the end of the first fiber onto the end of the<br />

second fiber. Due to spherical aberration, the image spot in the Gaussian image<br />

plane is large. Reduce the size of the spot by compensating as much as possible<br />

with defocus on the image side. (You find Defocus on the Options menu.) Check<br />

the result with Spot Diagram and Spot Diagram Summary.<br />

Report your results, with your own comments, a printout or snapshot of the<br />

System Parameters, and a printout or snapshot of the screen containing at least<br />

o<br />

o<br />

o<br />

o<br />

Main Parameters<br />

Lens Drawing<br />

Paraxial Values at mid wave<br />

Surface by Surface.<br />

4. Reverse engineering<br />

In this exercise you are going to design the optics of the simplest of all cameras,<br />

a disposable one-lens camera. You can find the information you need from the<br />

pictures below.<br />

Before continuing, make sure to restore the wavelengths to visible light. You<br />

can find default settings for visible light in the Default Wavebands dropdown list<br />

on the Waveband tab of the System Parameter Editor.<br />

In Figs. 3, 4 and 5, the lens of the camera is shown. Make an estimate of the lens<br />

diameter and the radius of curvature of the convex surface of the lens. The<br />

estimates do not have to be accurate - they are merely intended as a starting<br />

point for you to optimize from. As can be seen from the pictures, the lens is of<br />

the meniscus type. The radius of curvature of the concave surface is difficult to<br />

estimate, but it has to be larger than that of the convex surface. (Otherwise, the<br />

lens is negative, and will not form a real image.)

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