NEAR MINIMUM TIME TASK PLANNING FOR FRUIT PICKING ROBOTS

被引:66
作者
EDAN, Y
FLASH, T
PEIPER, UM
SHMULEVICH, I
SARIG, Y
机构
[1] AGR RES ORG,INST AGR ENGN,IL-50250 BET DAGAN,ISRAEL
[2] WEIZMANN INST SCI,DEPT APPL MATH & COMP SCI,IL-76100 REHOVOT,ISRAEL
[3] TECHNION ISRAEL INST TECHNOL,FAC AGR ENGN,IL-32000 HAIFA,ISRAEL
来源
IEEE TRANSACTIONS ON ROBOTICS AND AUTOMATION | 1991年 / 7卷 / 01期
关键词
D O I
10.1109/70.68069
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
A near-minimum-time task-planning algorithm for fruit-harvesting robots having to pick fruits at N given locations is presented. For the given kinematic and inertial parameters of the manipulator, the algorithm determines the near-optimal sequence of fruit locations through which the arm should pass and finds the near-minimum-time path between these points. The sequence of motions was obtained by solving the Traveling Salesman Problem (TSP) using the distance along the geodesics in the manipulator's inertia space, between every two fruit locations, as the cost to be minimized. The algorithm presented here was applied to define the motions of a citrus-picking robot and was tested for a cylindrical robot on fruit position data collected from 20 trees. Significant reduction in the required computing time was achieved by dividing the volume containing the fruits into subvolumes and estimating the geodesic distance rather than calculating it. Nevertheless, in most cases the solution of the TSP, based on the estimated geodesic distance, produced nearly the same fruit sequence as the one resulting from the use of the exact geodesic distance between the fruit locations. Results of simulation tests enabled us to assess the influence of the robot's kinematic and dynamic parameters and of the spatial distribution of fruits on the motion sequence being selected. The proposed algorithm can help in selecting the most efficient robot design for any robot having to perform a sequence of tasks at N known locations.
引用
收藏
页码:48 / 56
页数:9
相关论文
共 41 条
[1]  
[Anonymous], 1954, OPERATIONS RES, DOI DOI 10.1287/OPRE.2.4.393
[2]   A GEOMETRICAL REPRESENTATION OF MANIPULATOR DYNAMICS AND ITS APPLICATION TO ARM DESIGN [J].
ASADA, H .
JOURNAL OF DYNAMIC SYSTEMS MEASUREMENT AND CONTROL-TRANSACTIONS OF THE ASME, 1983, 105 (03) :131-&
[3]   TRAVELING SALESMAN PROBLEM - A SURVEY [J].
BELLMORE, M ;
NEHAUSE.GL .
OPERATIONS RESEARCH, 1968, 16 (03) :538-&
[4]   TIME-OPTIMAL CONTROL OF ROBOTIC MANIPULATORS ALONG SPECIFIED PATHS [J].
BOBROW, JE ;
DUBOWSKY, S ;
GIBSON, JS .
INTERNATIONAL JOURNAL OF ROBOTICS RESEARCH, 1985, 4 (03) :3-17
[5]  
Christofides N., 1979, Combinatorial optimization, P131
[6]   ALGORITHMS FOR LARGE-SCALE TRAVELLING SALESMAN PROBLEMS [J].
CHRISTOFIDES, N ;
EILON, S .
OPERATIONAL RESEARCH QUARTERLY, 1972, 23 (04) :511-+
[7]  
CHRISTOFIDES N, 1975, GRAPH THEORY ALGORIT, P236
[8]  
DESNON DAG, 1987, SUM M AM SOC AGR ENG
[9]  
EDAN Y, 1988, THESIS HAIFA
[10]  
ERDMAN AG, 1987, KINEMATICS ROBOT MAN, P202