Local region consistency manifold constrained MRF model for image segmentation

被引:0
|
作者
Xu S.-J. [1 ]
Meng Y.-B. [1 ]
Liu G.-H. [1 ]
Yu J.-Q. [1 ]
Xiong F.-L. [1 ]
Hu G.-Z. [1 ]
机构
[1] School of Information & Control Engineering, Xi'an University of Architecture & Technology, Xi'an
来源
Kongzhi yu Juece/Control and Decision | 2019年 / 34卷 / 05期
关键词
Gibbs sample algorithm; Image segmentation; Local region consistency; Manifold learning; Markov random fields;
D O I
10.13195/j.kzyjc.2017.1453
中图分类号
学科分类号
摘要
Region-based Markov random fields (MRF) is usually difficult to effectively describe the prior knowledge of complex natural images. To solve this problem, a local region consistency manifold constrained MRF(RCMC-MRF) model is proposed. Firstly, the proposed model uses low-dimensional manifold distribution of high-dimensional data to characterize complex geometry structure prior in local region of images, and builds a localized manifold prior constraints term for the image segmentation model. Then, the proposed model utilizes more local region information of images to construct a local spatial adaptive MRF based on the pairwise MRF. Finally, the complex geometry structure prior and local spatial adaptive statistical feature in the local region are incorporated according to the Bayesian theory. The Gibbs sample algorithm is used for optimization. Compared with the conventional region-based MRF model, experimental result shows that the proposed model can provide a better segmentation result. © 2019, Editorial Office of Control and Decision. All right reserved.
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页码:997 / 1003
页数:6
相关论文
共 12 条
  • [1] Kohli P., Kumar M.P., Torr P.H.S., P³& beyond: Move making algorithms for solving higher order functions, IEEE Trans on Pattern Analysis and Machine Intelligence, 31, 9, pp. 1645-1656, (2009)
  • [2] Yu M., Hu Z.Y., Higher-order Markov random fields and their applications in scene understanding, Acta Automatica Sinica, 41, 7, pp. 1213-1234, (2015)
  • [3] Diplaros A., Vlassis N., Gevers T., A spatially constrained generative model and an EM algorithm for image segmentation, IEEE Trans on Neural Networks, 18, 3, pp. 798-808, (2007)
  • [4] Song Y.T., Ji Z.X., Sun Q.S., BrainMRimage segmentation algorithm based on Markov random field with image patch, Acta Automatica Sinica, 8, pp. 1754-1763, (2014)
  • [5] Xu S.J., Han J.Q., Liu G.H., Et al., Image segmentation based on local spatial adaptive markov random field model, Control and Decision, 28, 6, pp. 889-893, (2013)
  • [6] Yan S.C., Xu D., Zhang B.Y., Et al., Graph embedding and extensions: A general framework for dimensionality reduction, IEEE Trans on Pattern Analysis and Machine Intelligence, 29, 1, pp. 40-51, (2007)
  • [7] He X.F., Cai D., Shao Y.L., Et al., Laplacian regularized gaussian mixture model for data clustering, IEEE Trans on Knowledge & Data Engineering, 23, 9, pp. 1406-1418, (2011)
  • [8] Liu J., Cai D., He X., Gaussian mixture model with local consistency, The 24th AAAI Conf on Artificial Intelligence, pp. 512-517, (2010)
  • [9] Fisher J., Lin D., Manifold guided composite of Markov random fields for image modeling, 2012 IEEE Computer Vision and Pattern Recognition, pp. 2176-2183, (2012)
  • [10] Chung F.R.K., Spectral Graph Theory, CBMS Regional Conference Series in Mathematics, pp. 1-21, (1997)