Fast Marching Method using a untidy priority queue (UFMM). More...
#include <ufmm.hpp>
Public Member Functions | |
UFMM (unsigned s=1000, double inc=2) | |
UFMM (const char *name, unsigned s=1000, double inc=2) | |
virtual void | computeInternal () |
Actual method that implements UFMM. | |
virtual void | printRunInfo () const |
virtual void | clear () |
Clears the solver, it is not recommended to be used out of the destructor. | |
virtual void | reset () |
Clears temporal data, so it is ready to run again. | |
Public Member Functions inherited from EikonalSolver< grid_t > | |
EikonalSolver (const std::string &name) | |
virtual double | solveEikonal (const int &idx) |
Solves nD Eikonal equation for cell idx. If heuristics are activated, it will add the estimated travel time to goal with current velocity. More... | |
Public Member Functions inherited from Solver< grid_t > | |
Solver (const std::string &name) | |
virtual void | setEnvironment (grid_t *g) |
Sets and cleans the grid in which operations will be performed. | |
virtual void | setInitialAndGoalPoints (const std::vector< unsigned int > &init_points, unsigned int goal_idx) |
Sets the initial and goal points by the indices of the grid. | |
virtual void | setInitialPoints (const std::vector< unsigned int > &init_points) |
Sets the initial points by the indices of the grid. | |
virtual void | setInitialAndGoalPoints (const std::array< unsigned int, grid_t::getNDims()> &init_coord, const std::array< unsigned int, grid_t::getNDims()> &goal_coord) |
Sets the initial and goal points by the coordinates of the grid. | |
virtual void | setInitialPoints (const std::array< unsigned int, grid_t::getNDims()> &init_coord) |
Sets the initial point by the coordinates of the grid. | |
virtual void | setup () |
Checks that the solver is ready to run. Sets the grid unclean. | |
void | compute () |
Computes the distances map. Will call setup() if not done already. | |
template<class T > | |
T * | as () |
Cast this instance to a desired type. | |
template<class T > | |
const T * | as () const |
Cast this instance to a desired type. | |
const std::string & | getName () const |
Returns name of the solver. | |
grid_t * | getGrid () const |
Returns a pointer to the grid used. | |
virtual double | getTime () const |
Private Attributes | |
unsigned | heap_s_ |
Number of buckets in the heap. | |
double | heap_inc_ |
Size (maximum increment) of the heap. | |
FMUntidyQueue< cell_t > * | narrow_band_ |
Heap Instance of the priority queue used. | |
Additional Inherited Members | |
Protected Member Functions inherited from EikonalSolver< grid_t > | |
double | solveEikonalNDims (unsigned int idx, unsigned int dim) |
Solves the Eikonal equation assuming that Tvalues_ is sorted. | |
Protected Member Functions inherited from Solver< grid_t > | |
int | sanityChecks () |
Performs different check before a solver can proceed. | |
Protected Attributes inherited from EikonalSolver< grid_t > | |
std::vector< double > | Tvalues_ |
Auxiliar vector with values T0,T1...Tn-1 variables in the Discretized Eikonal Equation. | |
std::array< unsigned int, 2 *grid_t::getNDims()> | neighbors_ |
Auxiliar array which stores the neighbor of each iteration of the computeFM() function. | |
Protected Attributes inherited from Solver< grid_t > | |
grid_t * | grid_ |
Grid container. | |
std::string | name_ |
Solver name. | |
bool | setup_ |
Setup status. | |
std::vector< unsigned int > | init_points_ |
Initial index. | |
unsigned int | goal_idx_ |
Goal index. | |
std::chrono::time_point < std::chrono::steady_clock > | start_ |
Time measurement variables. | |
std::chrono::time_point < std::chrono::steady_clock > | end_ |
double | time_ |
Time elapsed by the compute method. | |
It uses as a main container the nDGridMap class. The nDGridMap type T has to be an FMUntidyCell or something inherited from it.
The grid is assumed to be squared, that is Delta(x) = Delta(y) = leafsize_
C. Rasch, T. Satzger, Remarks on the O(N) implementation of the Fast Marching Method. 2007. [PDF]
Copyright (C) 2014 Javier V. Gomez www.javiervgomez.com
This program is free software: you can redistribute it and/or modify it under the terms of the GNU General Public License as published by the Free Software Foundation, either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License for more details. You should have received a copy of the GNU General Public License along with this program. If not, see http://www.gnu.org/licenses/.