2009
DOI: 10.1007/978-3-642-10331-5_51
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Deconvolving Active Contours for Fluorescence Microscopy Images

Abstract: We extend active contours to constrained iterative deconvolution by replacing the external energy function with a model-based likelihood. This enables sub-pixel estimation of the outlines of diffractionlimited objects, such as intracellular structures, from fluorescence micrographs. We present an efficient algorithm for solving the resulting optimization problem and robustly estimate object outlines. We benchmark the algorithm on artificial images and assess its practical utility on fluorescence micrographs of… Show more

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Cited by 16 publications
(22 citation statements)
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References 14 publications
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“…The fitting algorithm used an active contour (42), in which the surface is modeled as an elastic sheet interacting with an external energy potential that depends on the image. To account for blurring due to imaging, we created a likelihood model to serve as the potential (43). The contour was iteratively convolved with the 3D point spread function and then moved to decrease the squared difference between the original image and the convolution result.…”
Section: Methodssupporting
confidence: 40%
“…The fitting algorithm used an active contour (42), in which the surface is modeled as an elastic sheet interacting with an external energy potential that depends on the image. To account for blurring due to imaging, we created a likelihood model to serve as the potential (43). The contour was iteratively convolved with the 3D point spread function and then moved to decrease the squared difference between the original image and the convolution result.…”
Section: Methodssupporting
confidence: 40%
“…The corresponding energy functionals are often non-convex, as for example the piecewise smooth MS energy [2], [8] or a deconvolving energy [9]. Segmentations are found as regularized local minimizers, formalized in the framework of deformable models.…”
supporting
confidence: 42%
“…The former allows including prior knowledge about the image-formation process (e.g., the point-spread function of a microscope in deconvolving active contours [9]) and the morphology of the imaged objects. The latter allows including prior knowledge about whether FG regions are allowed to fuse or split (or both or none) during the energy minimization process [1], [27], [28].…”
Section: B Algorithmmentioning
confidence: 49%
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“…Convolving the surface with the 3D point-spread function (PSF) of our microscope creates a test image that can be compared directly with the image stack from the microscope. The surface was then iteratively deformed to minimize the square difference between the simulated image and the real image (22). The PSF was measured by averaging image stacks of multiple individual 0.1 mm TetraSpeck microspheres (1000-4000) imaged at 100 nm steps in the axial direction.…”
Section: D Cell Shape Reconstructionmentioning
confidence: 99%