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Talbot Array Illuminator (TAIL) | Talbot Imaging | Imaging + fractional Talbot | Binary TAILs

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some Binary TAILs
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Note :It is preferable to use Talbot orders that are powers of 2 because the FFT used here is optimal for these values. Otherwise, the Talbot array illuminator is correct but the simulation of its replay field is not precise.

Diffraction regime :The applet uses the Fresnel transform as defined in the scalar theory of diffraction.[2].

References :
[1] H. Hamam, "Talbot imaging and unification" Applied Optics 42, 7052-7059 (2003).
[2] J. W. Goodman, "Introduction to Fourier optics", Ed. MacGraw-Hill, 1968.
[3] W. D. Montgomery, "Self-imaging objects of infinite aperture" J. Opt. Soc. Am. 57, 772 - 778 (1967).
[4] K. Patorski, "The self-imaging phenomenon and its applications" Progress in Optics, E. Wolf, Ed. North- Holland, Amsterdam 27, 1-110 (1989).
[5] H. Hamam, "Simplified linear formulation of diffraction" Optics communications 144, 89-98 (1996).
[6] H. Hamam and J. L. de Bougrenet de la Tocnaye, "Array illuminators using multi-layer binary phase plates at fractional Talbot planes" Applied Optics. 35, 1820-1826 (1996).
[7] H. Hamam, "Design of Talbot array illuminators" Optics communications 131, 359-370 (1996).