2017
DOI: 10.1364/ol.42.002631
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Critical dimension metrology of a plasmonic photonic crystal based on Mueller matrix ellipsometry and the reduced Rayleigh equation

Abstract: A computationally efficient algorithm based on the reduced Rayleigh equation, combined with an optimization scheme, is used to accurately retrieve the morphological parameters of a two-dimensional plasmonic photonic crystal from angle-resolved spectroscopic Mueller matrix ellipsometric measurements. The numerical method is successfully tested against experimental data and gives morphological parameters consistent with SEM and AFM measurements.

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Cited by 9 publications
(16 citation statements)
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“…[16]; only a brief summary of the method is presented here. This method has previously been used for the investigations of the two-dimensional rough surface scattering of light from metallic or perfectly conducting surfaces [16,17,18]; from and through single dielectric interfaces [17,19,20] and film geometries [21,22,23]. In this method, an ensemble of realizations of the surface profile function ζ j (x ) is generated by the use of the Fourier filtering method [24] on a square grid of N x ×N x surface points, covering an area of S = L 2 in the (ê 1 ,ê 2 )-plane.…”
Section: Nonperturbative Methodsmentioning
confidence: 99%
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“…[16]; only a brief summary of the method is presented here. This method has previously been used for the investigations of the two-dimensional rough surface scattering of light from metallic or perfectly conducting surfaces [16,17,18]; from and through single dielectric interfaces [17,19,20] and film geometries [21,22,23]. In this method, an ensemble of realizations of the surface profile function ζ j (x ) is generated by the use of the Fourier filtering method [24] on a square grid of N x ×N x surface points, covering an area of S = L 2 in the (ê 1 ,ê 2 )-plane.…”
Section: Nonperturbative Methodsmentioning
confidence: 99%
“…(18) and (20) by applying them respectively at a 3 = + and a 1 = − and by using Eqs. (23) and (24) for the model of the field expansion. This yields the following two decoupled integral equations for the reflection or transmission amplitudes, the so-called reduced Rayleigh equations, that can be written in the following general form, for X = R or T [15]…”
Section: The Reduced Rayleigh Equationsmentioning
confidence: 99%
“…where c is the speed of the field in the liquid. The field satisfies either (a) the Dirichlet boundary condition ψ(x|ω) x3=ζ(x ) = 0 (2) or (b) the Neumann boundary condition…”
Section: Scattering Theorymentioning
confidence: 99%
“…In several resent papers the present authors have studied theoretically and computationally the diffraction of ppolarized light from a perfectly conducting grating [1] and from a high-index dielectric grating [2], and the diffraction of a shear horizontally polarized acoustic wave from a gating ruled on the surface of an isotropic elastic medium [3]. Each of these media does not support a surface wave when the surface bounding it is planar, but supports one when it is periodically corrugated.…”
Section: Introductionmentioning
confidence: 99%
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