B-Spline based globally optimal segmentation combining low-level and high-level information
作者:
Highlights:
• The low-level and high-level information are combined to build an energy functional using multi-scale. Rough contour achieved at coarsest scale by multiple Gaussian kernel gray equalization is used as the prior shape of object. This shape is updated and used as the constraint of evolving contour in following fine-scale.
• A new edge stopping function based on the TV regularization is proposed which is beneficial to both global-based method and fast decrease of energy minimization.
• We proposed a statistical based globally optimal segmentation model using cubic B-Spline basis functions. These functions are used to explicitly represent the relaxation characteristic function which contributes to fast convergence and intrinsic smoothing globally optimal segmentation results.
摘要
•The low-level and high-level information are combined to build an energy functional using multi-scale. Rough contour achieved at coarsest scale by multiple Gaussian kernel gray equalization is used as the prior shape of object. This shape is updated and used as the constraint of evolving contour in following fine-scale.•A new edge stopping function based on the TV regularization is proposed which is beneficial to both global-based method and fast decrease of energy minimization.•We proposed a statistical based globally optimal segmentation model using cubic B-Spline basis functions. These functions are used to explicitly represent the relaxation characteristic function which contributes to fast convergence and intrinsic smoothing globally optimal segmentation results.
论文关键词:Multi-scale image segmentation,Prior shape,Global optimization,B-Spline,Split Bregman,TV regularization
论文评审过程:Received 20 January 2017, Revised 13 June 2017, Accepted 6 August 2017, Available online 7 August 2017, Version of Record 18 September 2017.
论文官网地址:https://doi.org/10.1016/j.patcog.2017.08.011