2D random paths generator integrating leg's contraints

Generates random 2D leg'paths from departure to arrival integrating leg's constraints
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Actualizado 28 ene 2020

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Generates random 2D-paths between start and finish nodes according to densities distribution given by matrix C with leg's contrainsts defined by the adjacency matrix I.

P = path_generator(start , finish , I , [C] , [K] , [V] , [delta]);

Inputs
------

start Index of starting points (r x 1) where start(i) = 1,...,R, R = 8(Nx-2)(Ny-2) + 10((Nx-2)+(Ny-2)) + 12,
where Nx, Ny denote the number of nodes in x and y axis respectivly.
finish Index of arrival points (q x 1) where finish(i) = 1,...,R
I Index of neigbourds (D x R), where D = 8
C Probabilities matrix (D x R x L) such that sum(C,1) = 1 (default C is uniform pdf)
K Number of path's leg (at least the number of the shortest path, default K = 100)
V Number of path's to generate (default V = 1)
delta Transition legs'angles constraints matrix (D x D), i.e. delta(p_{k}|p_{k-1}) (default delta = ones(D,D));

Ouputs
------

P Path leg's indexes(K x L x V)

To Compile
----------

Run mexme_path_generator2 to complile mex files on you plateform

Run demo "test_path_generator2.m"

Ref : S. Paris, J-P Le Cadre, “Planification for Terrain-Aided Navigation”, in: IEEE FUSION 2002 Conference, Annapolis, USA, July 2002

Citar como

Sebastien PARIS (2024). 2D random paths generator integrating leg's contraints (https://www.mathworks.com/matlabcentral/fileexchange/21084-2d-random-paths-generator-integrating-leg-s-contraints), MATLAB Central File Exchange. Recuperado .

Compatibilidad con la versión de MATLAB
Se creó con R2016b
Compatible con cualquier versión
Compatibilidad con las plataformas
Windows macOS Linux
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Inspirado por: dijsktra path finder

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Versión Publicado Notas de la versión
1.3.0.0

Bug fixed + fixed for modern mablab & OS64

1.2.0.0

- Update inpoly and dijkstra
- Minor comestic changes and should be compatible with Linux/GCC
- Updade demo file

1.1.0.0

-add mexme_path_generator2
-update djikstra and inpoly algorithm

1.0.0.0