how can i use particle swarm optimisation algorithm for to find optimal path interms of shortest distance between start and goal point to be followed by mobile robot?

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I have shown my working environment in the image. In this image, the circular object considered as a obstacle. The white line considered as path for mobile robot. The mobile robot is move with interpolate the nodes (shown as red small circle). In this image, totally 14 nodes (co-ordinate points) are there. Among that i consider a start and goal point and it has various path between start and goal point. How can i find optimal path without hitting obstacle using particle swarm optimisation. The co-ordinate points of nodes (interms of pixels) are (135,137),(295,137),(510,146),(678,152),(139,287),(211,323),(298,237),(403,278),(509,233),(678,298),(591,336),(579,396),(402,402).

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Walter Roberson
Walter Roberson el 8 de En. de 2016
  5 comentarios
LAKSHMANAN ADAIKKAPPAN
LAKSHMANAN ADAIKKAPPAN el 11 de En. de 2016
Is the same problem possible to solve using ant colony algorithm or other evolutionary algorithm?
Walter Roberson
Walter Roberson el 7 de Abr. de 2016
At the TSP level, you do not need to worry about constraints about traveling through a point. If there is an obstacle between two points, do not connect them in the adjacency matrix.
NN = 14;
edges = [1 2
1 5
2 3
2 7
3 4
3 9
4 11
5 6
6 7
6 12
7 8
8 9
8 13
9 10
10 11
10 14
12 13
13 14];
adj = zeros(NN, NN);
adj( (edges(:,2) - 1) * NN + edges(:,1) ) = 1;
adj( (edges(:,1) - 1) * NN + edges(:,2) ) = 1;
Now adj is your adjacency matrix. For TSP purposes you will probably want to use a distance matrix.
Possibly when you said "in this matlab code, there is no constraints for traveling through a points" perhaps you were referring to the link I posted about constrained PSO. That was only for the case where you were starting without the white paths. Myself, I would not use PSO for that at all, as there are deterministic solutions.

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engesraa
engesraa el 5 de Feb. de 2018
how can i find the shortest path between two point ??
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