Proceedings Ninth IEEE International Conference on Computer Vision 2003
DOI: 10.1109/iccv.2003.1238307
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Regression based bandwidth selection for segmentation using Parzen windows

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Cited by 23 publications
(12 citation statements)
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References 13 publications
(27 reference statements)
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“…(The origin of the coordinate system is at the top-left corner.) We then performed segmentation by incorporating the smoothness-penalty cost function given in Equation 18. The combination of this soft surfacedependent constraint and the hard geometrical constraints enabled us to obtain significantly improved results as shown in Figure 3(c), which clearly demonstrate the effectiveness of the cost function.…”
Section: Experiments and Resultsmentioning
confidence: 79%
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“…(The origin of the coordinate system is at the top-left corner.) We then performed segmentation by incorporating the smoothness-penalty cost function given in Equation 18. The combination of this soft surfacedependent constraint and the hard geometrical constraints enabled us to obtain significantly improved results as shown in Figure 3(c), which clearly demonstrate the effectiveness of the cost function.…”
Section: Experiments and Resultsmentioning
confidence: 79%
“…This is done by smoothing both histograms by a Parzen Window with a Gaussian kernel, and then normalizing them such that each of them sum to one. Depending on whether the estimated object intensity distribution is unimodal or not (as determined by the mean-shift process [17,18]), either a single-surface or a multiple-surface graph search will be executed. The graph search is performed in a narrow-band surrounding an ellipsoid fitted to the pre-segmentation result.…”
Section: Tumor Surface Layer Segmentationmentioning
confidence: 99%
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“…The difficulty in selecting the kernel was recognized in [3,4,12] and was addressed by automatically determining a bandwidth for spherical kernels. These approaches are all purely data driven.…”
Section: Introductionmentioning
confidence: 99%
“…. , n} [4,6,25]. One possible choice for the underlying kernel function is a Gaussian kernel: the kernel centered at x i reads…”
Section: σ Estimationmentioning
confidence: 99%