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The VLT Interferometer - ESO

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176<br />

In this paper I will examine the effects on the fringe contrast and<br />

position of unequal polarization/retardation effects in the different<br />

interferometer legs. To do this I will use the so-called Jones<br />

Calculus 1 • 2 for polarized light. Jones Calculus is preferred over the socalled<br />

Muller Calculus for polarized light since it preserves the phase<br />

information of light which is essential for interferometric<br />

applications. Traub 3 also discussed polarization effects in stellar<br />

interferometers. <strong>The</strong> treatment presented here is however more complete.<br />

Before going into the analysis it is useful to review the<br />

polarization effects of non-normal reflections.<br />

2. POLARIZATION/RETARDATION EFFECTS FOR NON-NORMAL REFLECTIONS<br />

Born and Wolff 4 give the magnitude of the polarization /retardation<br />

effects by metallic reflections. From it I calculate the values listed<br />

TABLE I<br />

Polarization/Retardation Properties of Some Coatings.<br />

Coating: Wavelength Polarization(%) Retardation (deg)<br />

(nm) 0= 45 60 0= 45 60<br />

Aluminium 400 12 17 39 73<br />

450 9 14 29 57<br />

500 6 11 22 44<br />

700 2 4 7 15<br />

1000 1 2 5 11<br />

2000 0 1 2 5<br />

5000 0 0 0 0<br />

Gold 450 15 30 24 49<br />

500 25 34 39 76<br />

700 8 6 78 113<br />

1000 9 10 57 94<br />

2000 1 2 6 12<br />

5000 0 0 0 1<br />

Silver 400 2 1 89 119<br />

450 1 1 89 120<br />

500 1 1 89 119<br />

700 4 3 84 116<br />

1000 8 8 64 101<br />

2000 1 3 12 24<br />

5000 0 0 1 1<br />

Silver over 450 - - 34 64<br />

Chrome 500 - - 30 57<br />

(Traub 3 ) 700 - - 20 40

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