Epipolar geometry estimation based on evolutionary agents

被引:11
|
作者
Hua, Mingxing
McMenemy, Karen
Ferguson, Stuart
Dodds, Gordon
Yuan, Aozong
机构
[1] UCL, Ctr Med Image Comp, London WC1E 6BT, England
[2] Queens Univ Belfast, Virtual Engn Ctr, Belfast BT9 5HN, Antrim, North Ireland
[3] Beijing Jiaotong Univ, Inst Informat Sci, Beijing 100044, Peoples R China
关键词
epipolar geometry; evolutionary agent; fundamental matrix; robust estimation; evolutionary behavior; subset template;
D O I
10.1016/j.patcog.2007.06.016
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
This paper presents a novel approach based on the use of evolutionary agents for epipolar geometry estimation. In contrast to conventional nonlinear optimization methods, the proposed technique employs each agent to denote a minimal subset to compute the fundamental matrix, and considers the data set of correspondences as a ID cellular environment, in which the agents inhabit and evolve. The agents execute some evolutionary behavior, and evolve autonomously in a vast solution space to reach the optimal (or near optima) result. Then three different techniques are proposed in order to improve the searching ability and computational efficiency of the original agents. Subset template enables agents to collaborate more efficiently with each other, and inherit accurate information from the whole agent set. Competitive evolutionary agent (CEA) and finite multiple evolutionary agent (FMEA) apply a better evolutionary strategy or decision rule, and focus on different aspects of the evolutionary process. Experimental results with both synthetic data and real images show that the proposed agent-based approaches perform better than other typical methods in terms of accuracy and speed, and are more robust to noise and outliers. (c) 2007 Pattern Recognition Society. Published by Elsevier Ltd. All rights reserved.
引用
收藏
页码:575 / 591
页数:17
相关论文
共 50 条
  • [21] Feature Matching under Region-Based Constraints for Robust Epipolar Geometry Estimation
    Xu, Wei
    Mulligan, Jane
    ADVANCES IN VISUAL COMPUTING, PT 2, PROCEEDINGS, 2009, 5876 : 264 - 273
  • [22] Estimation of epipolar geometry by linear mixed-effect modelling
    Zhou, Huiyu
    Green, Patrick R.
    Wallace, Andrew M.
    NEUROCOMPUTING, 2009, 72 (16-18) : 3881 - 3890
  • [23] Onmidirectional camera model and epipolar geometry estimation by RANSAC with bucketing
    Micusík, B
    Pajdla, T
    IMAGE ANALYSIS, PROCEEDINGS, 2003, 2749 : 83 - +
  • [24] Robust Optical Flow Estimation Using the Monocular Epipolar Geometry
    Mohamed, Mahmoud A.
    Mertsching, Baerbel
    COMPUTER VISION SYSTEMS (ICVS 2019), 2019, 11754 : 521 - 530
  • [25] Epipolar Geometry Estimation Using Improved LO-RANSAC
    Zhou, Jun
    ADVANCED MATERIALS RESEARCH, 2011, 213 : 255 - 259
  • [26] Robust epipolar geometry estimation using noisy pose priors
    Goldman, Yehonatan
    Rivlin, Ehud
    Shimshoni, Ilan
    IMAGE AND VISION COMPUTING, 2017, 67 : 16 - 28
  • [27] A visual servoing algorithm based on epipolar geometry
    Chesi, G
    Prattichizzo, D
    Vicino, A
    2001 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION, VOLS I-IV, PROCEEDINGS, 2001, : 737 - 742
  • [28] Interpolation of three views based on epipolar geometry
    Kimura, M
    Saito, H
    VISUAL COMMUNICATIONS AND IMAGE PROCESSING 2001, 2001, 4310 : 218 - 227
  • [29] An Iterative Pose Estimation Algorithm Based on Epipolar Geometry With Application to Multi-Target Tracking
    Jacob H.White
    Randal W.Beard
    IEEE/CAA Journal of Automatica Sinica, 2020, 7 (04) : 942 - 953
  • [30] An iterative pose estimation algorithm based on epipolar geometry with application to multi-target tracking
    White, Jacob H.
    Beard, Randal W.
    IEEE-CAA JOURNAL OF AUTOMATICA SINICA, 2020, 7 (04) : 942 - 953