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Whiteboard Scanning using Super-resolution STATUS REPORT #2 WODE NI ADVISOR: JOHN MACCORMICK
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Review Preliminary result on “white board scenario” Lack of “ground truth” Would be better to construct a synthetic dataset Attempt to understand the algorithm that OpenCV implementation uses Performance issue mentioned
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Experiment on parameters Experiments are conducted on the following parameters of the algorithm: (1) Temporal Area Radius; (2) Iterations; (3) Kernel Size All other parameters are kept default
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Experiment – visual results for iterations The output is indeed better than the original With more iterations after 40th, there seems to be no visible improvement of quality Why? 101 st iteration Original 1 st iteration 41 st iteration
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Energy Minimization and Norms In order to get closer to our high-res target, we need to minimize the energy function Different norms can be used: L1, L2 norm Mitzel 2009 claims that the use of L1 norm can improve the result Which one OpenCV use? Mitzel, Dennis, et al. "Video super resolution using duality based tv-l 1 optical flow." Pattern Recognition. Springer Berlin Heidelberg, 2009. 432-441.
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Measuring the performance It is hard and unreliable for us to measure the quality of the output visually. Thus, a quantitative measurement is needed, as mentioned in the proposal. Main idea: Take two images I and J, for each pixel pi and pj, compute the square of the difference. Output the sum of squares at the end. Problem: registering images
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Next… Quantitative measurement of the algorithm using the synthesized data “donut”: Find the sum of square difference(SSD) between the output of the algorithm and the ground truth. Derivation of the solution to the minimization problem: it is more complicated since Superres is an inverse problem. A regularization is needed. Which norm is OpenCV using? If L2, do L1 and measure effect; else try some other form of regularization, e.g. “clamped” error penalty. Blurred Down-sampled
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Thanks!
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