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Fabrication of optical mosaic gratings: a self-referencing alignment method

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Abstract

We propose and demonstrate a self-referencing alignment technique to conveniently enlarge fabricated grating area. The latent image gratings are used as the reference objects to align (adjust and lock) the attitude and position of the substrate relative to the exposure beams between and during consecutive exposures. The adjustment system and the fringe-locking system are combined into the exposure system, eliminating the drift errors between them and making the whole system low-cost and compact. For the fabricated 1 × 4 mosaics of 50 × (30 + 30 + 30 + 30) mm2 area and 1 × 2 mosaics of 90 × (80 + 80) mm2 area, the typical peak-valley −1st-order wavefront errors measured by a 100-mm-diameter interferometer are not more than 0.06 λ and 0.09 λ, respectively.

©2011 Optical Society of America

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Figures (4)

Fig. 1
Fig. 1 Mosaic system: holographic exposure, and alignment of attitude and phase. (a) Oblique view. (b) Side view of the capture of L fringes.
Fig. 2
Fig. 2 Mosaic steps, including projections of relevant elements in the directions of beams B1 and B2 onto the grating substrate G and the L fringes. (a) Step I, the first exposure. (b) Step II, the recording of the reference L1 II fringes. (c) The recorded reference L1 II fringes. (d) Step III, the second exposure with the real-time L1 III fringes locked to the reference L1 II fringes. (e) Step IV, after moving G for monitoring the L1 IV and L2 IV fringes simultaneously, the recording of the reference L2 IV fringes with the real-time L1 IV fringes locked to the reference L1 II fringes. (f) The recorded reference L2 IV fringes. (g) Step V, after moving G, the third exposure with the real-time L2 V fringes locked to the reference L2 IV fringes. (h) Completed exposure areas and their groove position. In half image pairs of L fringes the arrows indicate the borders between the reference and real-time fringes. On the surface of G both the exposure fringes and the latent grating are partly plotted, to clearly show the phase difference between them.
Fig. 3
Fig. 3 The −1st-order interferograms and wavefronts of (a) a 1 × 2 mosaic grating and (b) a 1 × 4 mosaic grating. The peak-valley and root-mean-square errors in (a) are 0.087 λ and 0.018 λ, respectively; the ones in (b) are 0.060 λ and 0.012 λ, respectively.
Fig. 4
Fig. 4 The SEM images of one grating’s (a) ordinary area and (b) area for generating L fringes, and another grating’s (c) one ordinary area and (d) another ordinary area.

Tables (2)

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Table 1 The Phase Changes According to the Mosaic Steps

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Table 2 The Groove Data from the SEM Images of Ordinary Areas and Areas for Generating L Fringes

Equations (6)

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P Ei j 0 ,
P Li k = P Ei k + C ,
| mod ( Δ x ' d + 1 2 , 1 ) 1 2 | = 1 e 3 ( Δ p 1 ) 2 + 2 ( Δ p 3 ) 2 ,
| Δ θ z | = d h ' e 3 ( Δ p 1 ) 2 + 3 ( Δ p 2 ) 2 ,
δ P = 0 .5 e 3 ( Δ p 1 ) 2 + 2 ( Δ p 3 ) 2  λ,
δ V = 0 .5 e 3 ( Δ p 1 ) 2 + 3 ( Δ p 2 ) 2  λ,
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