Introduction to Fourier optics
By Joseph W. Goodman. 1969
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Citations in the corpus
- On a Link Between Kernel Mean Maps and Fraunhofer Diffraction, with an Application to Super-Resolution Beyond the Diffraction Limit (2013, methodology): “6 of Goodman’s book on Fourier Optics [10] discusses these early studies of the diffraction limits and concludes, that “the Rayleigh limit to resolution represents a practical limit to the resolution that can be achieved with a conventional imaging system.”
- Optomechanical uncooled infrared imaging system: design, microfabrication, and performance (2002, background): “When coherent light is incident on a diffraction grating, the diffracted light forms a spatial Fourier transform of the grating in the far field [20].”
- Creation and detection of optical modes with spatial light modulators (2016, background): “This idea dates back many decades to pattern recognition [71], and was later applied to optical modes with diffractive optical elements [7,72–74], in stud-”
- Optical wave turbulence: Towards a unified nonequilibrium thermodynamic formulation of statistical nonlinear optics (2014, background): “Indeed, the Fourier transform of a slit characterized by a size 2a is simply | ψ(kx)|(2) ∝ |sin(kxa)/(kxa)|(2) which indeed decays according to 1/k(2)x [372,373].”
- Liquid crystal lenses with tunable focal length (2017, methodology): “Once the nematic LC director profile has been found, one can calculate the phase retardation and estimate the dependence of the focal length f on the applied voltage by fitting to a parabola [49]:”
- Phase recovery and holographic image reconstruction using deep learning in neural networks (2017, unknown): “Compared to existing holographic phase recovery approaches, this neural network framework is signi fi cantly faster to compute and reconstructs improved phase and amplitude images of the objects with less number of measurements.”
- Free Space Optical Communications — Theory and Practices (2014, background): “Figure 4 illustrates the behavior of converging and diverging lenses [6].”