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www.opticalimaging.org Tutorial on Computational Optical Imaging University of Minnesota 19-23 September David J. Brady Duke University www.disp.duke.edu
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www.opticalimaging.org Lectures 1.Computational Imaging 2.Geometric Optics and Tomography 3.Fresnel Diffraction 4.Holography 5.Lenses, Imaging and MTF 6.Wavefront Coding and the impulse response 7.Interferometry and the van Cittert Zernike Theorem 8.Optical coherence tomography and modal analysis 9.Spectra, coherence and polarization 10.Computational spectroscopy and imaging
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www.opticalimaging.org Lecture 2. Geometric Optics and Tomography Outline Fields and rays Optical imaging systems Projection tomography Reference structure tomography
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www.opticalimaging.org Refractive Field Modulation
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www.opticalimaging.org The Lens as a Curved Prism
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www.opticalimaging.org Geometric Analysis of Lens Imaging
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www.opticalimaging.org Geometric Analysis of Lens Imaging
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www.opticalimaging.org Geometric Analysis of Lens Imaging
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www.opticalimaging.org Geometric Analysis of Lens Imaging
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www.opticalimaging.org Ray Tracing
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www.opticalimaging.org Microscopes
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www.opticalimaging.org Telescopes A telescope increases the angular extent of the object at the eye.
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www.opticalimaging.org Tomography http://www.bo.infn.it/galvani/cultura-estero/latin-america/pannelli/d7.html http://www.mayoclinic.org/pet/
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www.opticalimaging.org Projection Tomography
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www.opticalimaging.org Projection Tomography
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www.opticalimaging.org Convolution Backprojection
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www.opticalimaging.org Spatial Segmentation by Field Sensors
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www.opticalimaging.org Reference Structure Tomography
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www.opticalimaging.org Number of signatures
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www.opticalimaging.org Qualitative Argument for Growth in Signatures
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www.opticalimaging.org Sensor bases vs. object bases
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www.opticalimaging.org Reconstruction Simulations
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www.opticalimaging.org Interesting Mathematical Issues Can use of logical models in physically defined spaces be justified more rigorously? Can formalism of radiation as association between points (visibility, impulse response, coherence functions) be generalized?
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