Fourier Techniques for an Analysis of Eclipsing Binary Light Curves. III

Astronomy and Astrophysics – Astrophysics

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Scientific paper

The aim of the present paper will be to present a new approach to the light changes of eclipsing binary systems. The light changes have been expanded into the Fourier-Bessel and Dini series. The coefficients of these expansions which are the Hankel transforms of the order μ of the loss of light (1-l) have been expressed in terms of the eclipse elements. These discrete Hankel transformsH μ(j m ) andH μ(λ m ) valid for only the positive real zerosj m andλ m of the functionsJ λ and [xJ'μ(x)+ϱJ μ(x)] have been generalized for any positive value of μ andy. Thus, these general expressions for the Hankel transforms of the light curves which are valid for all types of eclipses, for any arbitrary degree of the adopted limb-darkening law and, moreover, for any positive value of the free parameters μ andy, may be used for the solution of the elements of eclipsing binary systems.

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