Integrating fuzzy topological maps and fuzzy geometric maps for behavior-based robots

被引:10
|
作者
Aguirre, E [1 ]
González, A [1 ]
机构
[1] Univ Granada, Dept Comp Sci & Artificial Intelligence, ETS Ingn Informat, E-18071 Granada, Spain
关键词
D O I
10.1002/int.10025
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In behavior-based robots, planning is necessary to elaborate abstract plans that resolve complex navigational tasks. Usually maps of the environment are used to plan the robot motion and to resolve the navigational tasks. Two types of maps have been mainly used: metric and topological maps. Both types present advantages and weakness so that several integration approaches have been proposed in literature. However, in many approaches the integration is conducted to build a global representation model, and the planning and navigational techniques have not been fitted to profit from both kinds of information. We propose the integration of topological and metric models into a hybrid deliberative-reactive architecture through a path planning algorithm based on A* and a hierarchical map with two levels of abstraction. The hierarchical map contains the required information to take advantage of both kinds of modeling. On one hand, the topological model is based on a fuzzy perceptual model that allows the robot to classify the environment in distinguished places, and on the other hand, the metric map is built using regions of possibility with the shape of fuzzy segments, which are used later to build fuzzy grid-based maps. The approach allows the robot to decide on the use of the most appropriate model to navigate the world depending on minimum-cost and safety criteria. Experiments in simulation and in a real office-like environment are shown for validating the proposed approach integrated into the navigational architecture. (C) 2002 Wiley Periodicals, Inc.
引用
收藏
页码:333 / 368
页数:36
相关论文
共 50 条
  • [41] Fuzzy contractive maps and fuzzy fixed points
    Frigon, M
    O'Regan, D
    FUZZY SETS AND SYSTEMS, 2002, 129 (01) : 39 - 45
  • [42] Conditional Fuzzy Entropy of Maps in Fuzzy Systems
    Cheng, Wen-Chiao
    THEORY OF COMPUTING SYSTEMS, 2011, 48 (04) : 767 - 780
  • [43] Fuzzy Representation and Aggregation of Fuzzy Cognitive Maps
    Obiedat, Mamoon
    Samarasinghe, Sandhya
    20TH INTERNATIONAL CONGRESS ON MODELLING AND SIMULATION (MODSIM2013), 2013, : 684 - 690
  • [44] Fuzzy Cognitive Maps Reasoning with Words Based on Triangular Fuzzy Numbers
    Frias, Mabel
    Filiberto, Yaima
    Napoles, Gonzalo
    Garcia-Socarras, Yadira
    Vanhoof, Koen
    Bello, Rafael
    ADVANCES IN SOFT COMPUTING, MICAI 2017, PT I, 2018, 10632 : 197 - 207
  • [45] Means of IoT and Fuzzy Cognitive Maps in Reactive Navigation of Ubiquitous Robots
    Vascak, Jan
    Pomsar, Ladislav
    Papcun, Peter
    Kajati, Erik
    Zolotova, Iveta
    ELECTRONICS, 2021, 10 (07)
  • [46] Behavior-Based Navigation Using Heuristic Fuzzy Kohonen Clustering Network for Mobile Service Robots
    Tsai, Ching-Chih
    Chen, Chin-Cheng
    Chan, Cheng-Kain
    Li, Yi Yu
    INTERNATIONAL JOURNAL OF FUZZY SYSTEMS, 2010, 12 (01) : 25 - 32
  • [47] Building geometric feature based maps for indoor service robots
    Rodriguez-Losada, Diego
    Matia, Fernando
    Galan, Ramon
    ROBOTICS AND AUTONOMOUS SYSTEMS, 2006, 54 (07) : 546 - 558
  • [48] Fuzzy behavior-based control trained by module learning to acquire the adaptive behaviors of mobile robots
    Izumi, K
    Watanabe, K
    MATHEMATICS AND COMPUTERS IN SIMULATION, 2000, 51 (3-4) : 233 - 243
  • [49] From Fuzzy Cognitive Maps to Granular Cognitive Maps
    Pedrycz, Witold
    Homenda, Wladyslaw
    COMPUTATIONAL COLLECTIVE INTELLIGENCE - TECHNOLOGIES AND APPLICATIONS, PT I, 2012, 7653 : 185 - 193
  • [50] From Fuzzy Cognitive Maps to Granular Cognitive Maps
    Pedrycz, Witold
    Homenda, Wladyslaw
    IEEE TRANSACTIONS ON FUZZY SYSTEMS, 2014, 22 (04) : 859 - 869