2020
DOI: 10.1364/oe.384438
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Controlling the minimal feature sizes in adjoint optimization of nanophotonic devices using b-spline surfaces

Abstract: Adjoint optimization is an effective method in the inverse design of nanophotonic devices. In order to ensure the manufacturability, one would like to have control over the minimal feature sizes. Here we propose utilizing a level-set method based on b-spline surfaces in order to control the feature sizes. This approach is first used to design a wavelength demultiplexer. It is also used to implement a nanophotonic structure for artificial neural computing. In both cases, we show that the minimal feature sizes c… Show more

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Cited by 26 publications
(15 citation statements)
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References 29 publications
(33 reference statements)
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“…15,16 The ability for topology optimization to explore exceptionally large design spaces without approximations to Maxwell's equations has led to demonstrations of freeform metagratings, 6,17,18 metalenses, 7,11,12 and on-chip photonic devices 19 with exceptional performance. However, hard minimum feature size tolerances 20−23 and robustness criteria 24−26 can be difficult to incorporate into topology optimized designs, even with heuristic methods that have been developed to address these issues, [27][28][29]42 and there remain experimental challenges to accurately manufacturing complex freeform shapes. In addition, the operating principles of these devices lack straightforward physical interpretability.…”
Section: ■ Introductionmentioning
confidence: 99%
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“…15,16 The ability for topology optimization to explore exceptionally large design spaces without approximations to Maxwell's equations has led to demonstrations of freeform metagratings, 6,17,18 metalenses, 7,11,12 and on-chip photonic devices 19 with exceptional performance. However, hard minimum feature size tolerances 20−23 and robustness criteria 24−26 can be difficult to incorporate into topology optimized designs, even with heuristic methods that have been developed to address these issues, [27][28][29]42 and there remain experimental challenges to accurately manufacturing complex freeform shapes. In addition, the operating principles of these devices lack straightforward physical interpretability.…”
Section: ■ Introductionmentioning
confidence: 99%
“…For photonics, the most versatile and computationally efficient inverse design algorithms are based on freeform topology optimization, in which every dielectric voxel in the simulation domain is a free parameter that can be modified using the adjoint variables method , or autodifferentiation. , The ability for topology optimization to explore exceptionally large design spaces without approximations to Maxwell’s equations has led to demonstrations of freeform metagratings, ,, metalenses, ,, and on-chip photonic devices with exceptional performance. However, hard minimum feature size tolerances and robustness criteria can be difficult to incorporate into topology optimized designs, even with heuristic methods that have been developed to address these issues, , and there remain experimental challenges to accurately manufacturing complex freeform shapes. In addition, the operating principles of these devices lack straightforward physical interpretability.…”
Section: Introductionmentioning
confidence: 99%
“…Current methods to impose MFS constraints fall in one of three classes. The first is to set the device voxel dimensions or spacing between features to match the desired MFS [27][28][29]. While this method works, it adds significant granularity to the device design space, limiting final device performance.…”
Section: Introductionmentioning
confidence: 99%
“…Different approaches are proposed to solve this issue, such as density filters [75], penalty functions [76], artificial damping [50] and morphological filters [77]. Recently, Khoram et al introduced b-splines to control minimal feature size of irregular structures [78]. Instead of filtering out small features directly, this method transfers the design domain to lower space dimension composed of b-spline functions, which damps small features internally.…”
mentioning
confidence: 99%