Abstract

Gradient vector flow (GVF) is an effective external force for active contours; however, it suffers from heavy computation load. The virtual electric field (VEF) model, which can be implemented in real time using fast Fourier transform (FFT), has been proposed later as a remedy for the GVF model. In this work, we present an extension of the VEF model, which is referred to as CONvolutional Virtual Electric Field, CONVEF for short. This proposed CONVEF model takes the VEF model as a convolution operation and employs a modified distance in the convolution kernel. The CONVEF model is also closely related to the vector field convolution (VFC) model. Compared with the GVF, VEF and VFC models, the CONVEF model possesses not only some desirable properties of these models, such as enlarged capture range, u-shape concavity convergence, subject contour convergence and initialization insensitivity, but also some other interesting properties such as G-shape concavity convergence, neighboring objects separation, and noise suppression and simultaneously weak edge preserving. Meanwhile, the CONVEF model can also be implemented in real-time by using FFT. Experimental results illustrate these advantages of the CONVEF model on both synthetic and natural images.

Highlights

  • Image segmentation aims at partitioning the input image into a finite number of disjoint regions, which share certain consistent properties such as intensity and texture

  • The convolutional virtual electric field (CONVEF) model can be implemented in real-time by using fast Fourier transform (FFT)

  • We first show the computation efficiency of the CONVEF model and demonstrate the performance of the CONVEF model on noise suppression and weak edge preserving by comparing with the vector field convolution (VFC), virtual electric field (VEF) and gradient vector flow (GVF) models, illustrate other interesting properties of the CONVEF model, such as blob-like concavity convergence and neighboring objects separation, on both synthetic and natural images

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Summary

Introduction

Image segmentation aims at partitioning the input image into a finite number of disjoint regions, which share certain consistent properties such as intensity and texture. This CONVEF model maintains the common properties of the GVF-like external force, such as enlarging capture range, u-shape concavity convergence, subject contour convergence and initialization insensitivity.

Results
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