Simulation the Behavior of Robot Sub-Swarm In Spatial Corridors

被引:0
作者
Musiyenko, M. P. [1 ]
Zhuravska, I. M. [1 ]
Kulakovska, I. V. [2 ]
Kulakovska, A. V. [2 ]
机构
[1] Petro Mohyla Black Sea State Univ, Dept Inf Technol & Software Syst, Mykolaiv, Ukraine
[2] Petro Mohyla Black Sea State Univ, Dept Intelligent Inform Syst, Mykolaiv, Ukraine
来源
2016 IEEE 36TH INTERNATIONAL CONFERENCE ON ELECTRONICS AND NANOTECHNOLOGY (ELNANO) | 2016年
关键词
robot sub-swarm; UAV; UGV; spatial corridor; Traveling Salesman Problem (TSP); 2D&3D simulation;
D O I
暂无
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The article presents simulation of the robot swarm behavior, taking into consideration the model of robots dividing into sub-swarms to perform similar tasks within a limited spatial corridor. To avoid robots crashing with each other, the authors propose to use the three-dimensional (3D) bodies (sphere) instead of spatial points in the traveling salesman problem (TSP) solution. For simplifying the solution of such problem, it is proposed to solve 3D problem via concatenation of solving two 2D problems of moving sphere, as "salesmen" move in planes, limiting the spatial corridors. The sphere in this case moves on the vertical plane notwithstanding the spatial corridors. The proposed simulation model of the swarm robots behavior is described as dynamic smart system.
引用
收藏
页码:382 / 387
页数:6
相关论文
共 9 条
[1]  
[Anonymous], DISCRETE MATH COMPUT
[2]   The Flight Assembled Architecture Installation COOPERATIVE CONSTRUCTION WITH FLYING MACHINES [J].
Augugliaro, Federico ;
Lupashin, Sergei ;
Hamer, Michael ;
Male, Cason ;
Hehn, Markus ;
Mueler, Mark W. ;
Wilman, Jan Sebastian ;
Gramazio, Fabio ;
Kohler, Matthias ;
D'Andrea, Rafaello .
IEEE CONTROL SYSTEMS MAGAZINE, 2014, 34 (04) :46-64
[3]  
Beard R. W., 2012, SMALL UNMANNED AIRCR
[4]  
Braccini C., 1995, Image Analysis and Processing. 8th International Conference, ICIAP '95. Proceedings, P643
[5]  
Gianni D., 2014, Modeling and Simulation-Based Systems Engineering Handbook
[6]   2D and 3D Traveling Salesman Problem [J].
Haxhimusa, Yll ;
Carpenter, Edward ;
Catrambone, Joseph ;
Foldes, David ;
Stefanov, Emil ;
Arns, Laura ;
Pizlo, Zygmunt .
JOURNAL OF PROBLEM SOLVING, 2011, 3 (02) :167-193
[7]   What is a moment? Transient synchrony as a collective mechanism for spatiotemporal integration [J].
Hopfield, JJ ;
Brody, CD .
PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2001, 98 (03) :1282-1287
[8]  
[No title captured]
[9]  
[No title captured]