Systems and Methods for Activation Functions for Photonic Neural Networks
US-2021116781-A1 · Apr 22, 2021 · US
US11796794B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-11796794-B2 |
| Application number | US-202117317624-A |
| Country | US |
| Kind code | B2 |
| Filing date | May 11, 2021 |
| Priority date | May 12, 2020 |
| Publication date | Oct 24, 2023 |
| Grant date | Oct 24, 2023 |
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A method for optimization of photonic devices is disclosed. The method includes receiving a set of unconstrained latent variables; mapping the set of unconstrained latent variables to a constrained space to generate a constrained device; calculating the permittivity across each element of the constrained device; determining a permittivity-constrained width gradient based at least partially on the permittivity across each element; and optimizing the set of unconstrained latent variables by at least partially using the permittivity-constrained width gradient.
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What is claimed is: 1. A method of manufacturing photonic devices, the method comprising: using a generator to generate a set of unconstrained latent variables; mapping the set of unconstrained latent variables to a constrained space to generate a constrained photonic device; calculating the permittivity across each element of the constrained photonic device; determining a permittivity-constrained variable gradient based at least partially on the permittivity across each element of the constrained photonic device; iteratively updating the generator at least partially based on the permittivity-constrained variable gradient; generating using the generator an optimized set of unconstrained latent variables; and manufacturing the generated constrained photonic device. 2. The method of claim 1 , wherein mapping the unconstrained space to a constrained space comprises reparameterization of the unconstrained latent variables. 3. The method of claim 2 , wherein the reparameterization of the unconstrained latent variables comprises solving for a set of constrained width space {w i } through the following equations: v i = Sigmoid ( u i ) , v M = 1 ; k i = v i 1 - ∑ j = 1 i - 1 k j 2 , k 1 = v 1 ; and w i = k i ∑ j = 1 M k j ( L - Mw min ) + w min , wherein the set of unconstrained latent variables are {u i } and wherein w min is a minimum width of each feature of the constrained width space, M is the total number of features, and Σ i=1 M w i =L. 4. The method of claim 3 wherein calculating the permittivity across each element of the constrained device comprises performing a gray-space relaxation of the set of constrained width space to determine a function of refractive index across each element in the set of constrained width space. 5. The method of claim 4 , wherein the gray-space relaxation comprises solving for n i ( x ) = [ exp ( ± x 2 - ( w i 2 ) 2 T ) + 1 ] - 1 , wherein x is the position across the width of a certain element, where x=0 is at the middle of the element, and T controls the binarization of the pattern. 6. The method of claim 4 , further comprising determining an efficiency-constrained variable gradient of the constrained device based on the permittivity-constrained variable gradient. 7. The method of claim 6 , wherein the efficiency-constrained variable gradient is further based on an efficiency-permittivity gradient. 8. The method of claim 7 , wherein the efficiency-constrained variable gradient is calculated using the following equation: ∂ Eff
Supervised learning · CPC title
Generative networks · CPC title
Feedforward networks · CPC title
Optical design, e.g. procedures, algorithms, optimisation routines · CPC title
by measuring refractive power · CPC title
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