Multiple Diffraction Formulas in Optical Computing
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In optical computing, numerous diffraction-related formulas prove highly practical for various computational tasks. These formulas are accompanied by thorough theoretical explanations, yet mastering this domain requires fundamental understanding of the governing principles behind these calculations. Key implementation aspects include Fourier transform algorithms for wave propagation simulation, angular spectrum method for near-field diffraction modeling, and Fresnel/Kirchhoff integrals for specific boundary conditions. Practical applications extend to holography reconstruction algorithms, lens system optimization, and spatial light modulator programming. To effectively utilize these formulas in code, developers should incorporate numerical integration techniques, handle complex field calculations using Euler's formula implementations, and apply appropriate sampling criteria to avoid aliasing artifacts in discrete simulations.
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