1988
DOI: 10.1063/1.1139910
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Nonlinearity corrections for amplitude measurement from Hadamard sums application to a rotating polarizer ellipsometer

Abstract: In a perfect system, the amplitude of a sinusoidal signal superimposed on a constant background can be determined from Hadamard sums. The simple computation described here allows us to correct a quadratic nonlinearity in the signal detection. Using this procedure, a commercial rotating-polarizer ellipsometer could be safely operated with signal levels increased by a factor of 15.

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Cited by 3 publications
(2 citation statements)
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“…. u and v can be found quite simply from the data, either by performing a least squares fit [15], a Fourier analysis [16] or by the use of a Hadamard transform [17], so that tan ψ and cos can be determined. There are several areas of possible systematic error:…”
Section: Instrumentationmentioning
confidence: 99%
“…. u and v can be found quite simply from the data, either by performing a least squares fit [15], a Fourier analysis [16] or by the use of a Hadamard transform [17], so that tan ψ and cos can be determined. There are several areas of possible systematic error:…”
Section: Instrumentationmentioning
confidence: 99%
“…Both null and rotating analyzer ellipsometer types have their advantages and disadvantages in comparison to each other. The null type, because of the nature of nulling operation, does not involve errors connected with nonlinearity and drift of the electronic part 1,6,7 and the optical element imperfections can be more easily accounted for by using two or four zone measurements. 1 Rotating element type is faster; thus it is more suitable for kinetic measurements, and can operate without a wavelength dependent compensator, which is important for spectroscopic applications.…”
Section: Introductionmentioning
confidence: 99%