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Statistical Region-Based Segmentation of Ultrasound Images
Authors:Greg Slabaugh  Gozde Unal  Micheal Wels  Tong Fang  Bimba Rao
Institution:? Research and Development Department, Medicsight, London, UK; Computer Vision and Pattern Analysis Laboratory, Sabanci University, Istanbul Turkey; Computer Science Department, University Erlangen-Nuremberg, Erlangen Germany;§ Real-Time Vision Department, Siemens Corporate Research, Princeton, NJ, USA; Ultrasound Division, Siemens Medical Solutions, Mountain View, CA, USA
Abstract:Segmentation of ultrasound images is a challenging problem due to speckle, which corrupts the image and can result in weak or missing image boundaries, poor signal to noise ratio and diminished contrast resolution. Speckle is a random interference pattern that is characterized by an asymmetric distribution as well as significant spatial correlation. These attributes of speckle are challenging to model in a segmentation approach, so many previous ultrasound segmentation methods simplify the problem by assuming that the speckle is white and/or Gaussian distributed. Unlike these methods, in this article we present an ultrasound-specific segmentation approach that addresses both the spatial correlation of the data as well as its intensity distribution. We first decorrelate the image and then apply a region-based active contour whose motion is derived from an appropriate parametric distribution for maximum likelihood image segmentation. We consider zero-mean complex Gaussian, Rayleigh, and Fisher-Tippett flows, which are designed to model fully formed speckle in the in-phase/quadrature (IQ), envelope detected, and display (log compressed) images, respectively. We present experimental results demonstrating the effectiveness of our method and compare the results with other parametric and nonparametric active contours. (E-mail:greg.slabaugh@gmail.com)
Keywords:Ultrasound image segmentation  Speckle decorrelation  Zero-mean complex Gaussian flow  Fisher-Tippett distribution  Fisher-Tippett distribution  Variational and level set methods
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