Constraint-free discretized manifold-based path planner

被引:0
|
作者
Sindhu Radhakrishnan
Wail Gueaieb
机构
[1] University of Ottawa,School of Electrical Engineering and Computer Science
关键词
Path planning; Robotics; Manifolds; Topology;
D O I
暂无
中图分类号
学科分类号
摘要
Autonomous robotic path planning in partially known environments, such as warehouse robotics, deals with static and dynamic constraints. Static constraints include stationary obstacles, robotic and environmental limitations. Dynamic constraints include humans, robots and dis/appearance of anticipated dangers, such as spills. Path planning consists of two steps: First, a path between the source and target is generated. Second, path segments are evaluated for constraint violation. Sampling algorithms trade memory for maximal map representation. Optimization algorithms stagnate at non-optimal solutions. Alternatively, detailed grid-maps view terrain/structure as expensive memory costs. The open problem is thus to represent only constraint-free, navigable regions and generating anticipatory/reactive paths to combat new constraints. To solve this problem, a Constraint-Free Discretized Manifolds-based Path Planner (CFDMPP) is proposed in this paper. The algorithm’s first step focuses on maximizing map knowledge using manifolds. The second uses homology and homotopy classes to compute paths. The former constructs a representation of the navigable space as a manifold, which is free of apriori known constraints. Paths on this manifold are constraint-free and do not have to be explicitly evaluated for constraint violation. The latter handles new constraint knowledge that invalidate the original path. Using homology and homotopy, path classes can be recognized and avoided by tuning a design parameter, resulting in an alternative constraint-free path. Path classes on the discretized constraint-free manifold characterize numerical uniqueness of paths around constraints. This designation is what allows path class characterization, avoidance, and querying of a new path class (multiple classes with tuning), even when constraints are simply anticipatory.
引用
下载
收藏
页码:810 / 855
页数:45
相关论文
共 50 条
  • [31] Camera Constraint-Free View-Based 3-D Object Retrieval
    Gao, Yue
    Tang, Jinhui
    Hong, Richang
    Yan, Shuicheng
    Dai, Qionghai
    Zhang, Naiyao
    Chua, Tat-Seng
    IEEE TRANSACTIONS ON IMAGE PROCESSING, 2012, 21 (04) : 2269 - 2281
  • [32] Manifold-based Face Gender Recognition for Video
    Ding, Zhengming
    Ma, Yanjiao
    2011 INTERNATIONAL CONFERENCE ON COMPUTER SCIENCE AND NETWORK TECHNOLOGY (ICCSNT), VOLS 1-4, 2012, : 1104 - 1107
  • [33] Manifold-based constraints for operations in face space
    Patel, Ankur
    Smith, William A. P.
    PATTERN RECOGNITION, 2016, 52 : 206 - 217
  • [34] A NEW SET OF CONSTRAINT-FREE CHARACTER-RECOGNITION GRAMMARS
    STRINGA, L
    IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 1990, 12 (12) : 1210 - 1217
  • [35] NERV: A Constraint-Free Network Resources Manager for Virtualized Environments
    Moura, Mauro
    Silva, Flavio
    Frosi, Pedro
    Aguiar, Rui
    2017 IEEE SYMPOSIUM ON COMPUTERS AND COMMUNICATIONS (ISCC), 2017, : 411 - 417
  • [36] Constraint-free Common Sites Definition in Clinical Gene Therapy
    Fronza, R.
    Bartholomae, C. C.
    Deichmann, A.
    von Kalle, C.
    Schmidt, M.
    HUMAN GENE THERAPY, 2011, 22 (10) : A58 - A58
  • [37] A constraint-free phase field model for ferromagnetic domain evolution
    Yi, Min
    Xu, Bai-Xiang
    PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2014, 470 (2171):
  • [38] SCOP: a Sequential Constraint-free Optimal control Problem algorithm
    Rousseau, G.
    Tran, Q. H.
    Sinoquet, D.
    2008 CHINESE CONTROL AND DECISION CONFERENCE, VOLS 1-11, 2008, : 273 - 278
  • [39] Manifold-based approach for neural network robustness analysis
    Ali Sekmen
    Bahadir Bilgin
    Communications Engineering, 3 (1):
  • [40] LMDAPNet: A Novel Manifold-Based Deep Learning Network
    Li, Yan
    Cao, Guitao
    Cao, Wenming
    IEEE ACCESS, 2020, 8 : 65938 - 65946