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/* Author: Ioan Sucan */
#ifndef OMPL_BASE_PROBLEM_DEFINITION_
#define OMPL_BASE_PROBLEM_DEFINITION_
#include "ompl/base/State.h"
#include "ompl/base/Goal.h"
#include "ompl/base/Path.h"
#include "ompl/base/Cost.h"
#include "ompl/base/SpaceInformation.h"
#include "ompl/base/SolutionNonExistenceProof.h"
#include "ompl/util/Console.h"
#include "ompl/util/ClassForward.h"
#include "ompl/base/ScopedState.h"
#include <vector>
#include <cstdlib>
#include <iostream>
#include <limits>
#include <boost/noncopyable.hpp>
namespace ompl
{
namespace base
{
/// @cond IGNORE
/** \brief Forward declaration of ompl::base::ProblemDefinition */
OMPL_CLASS_FORWARD(ProblemDefinition);
OMPL_CLASS_FORWARD(OptimizationObjective);
/// @endcond
/** \class ompl::base::ProblemDefinitionPtr
\brief A boost shared pointer wrapper for ompl::base::ProblemDefinition */
/** \brief Representation of a solution to a planning problem */
struct PlannerSolution
{
/** \brief Construct a solution that consists of a \e path and its attributes (whether it is \e approximate and the \e difference to the desired goal) */
PlannerSolution(const PathPtr &path) :
index_(-1), path_(path), length_(path->length()),
approximate_(false), difference_(-1), optimized_(false)
{
}
/** \brief Return true if two solutions are the same */
bool operator==(const PlannerSolution &p) const
{
return path_ == p.path_;
}
/** \brief Define a ranking for solutions */
bool operator<(const PlannerSolution &b) const;
/** \brief Specify that the solution is approximate and set the difference to the goal. */
void setApproximate(double difference)
{
approximate_ = true;
difference_ = difference;
}
/** \brief Set the optimization objective used to optimize this solution, the cost of the solution and whether it was optimized or not. */
void setOptimized(const OptimizationObjectivePtr &opt, Cost cost, bool meetsObjective)
{
opt_ = opt;
cost_ = cost;
optimized_ = meetsObjective;
}
/** \brief Set the name of the planner used to compute this solution */
void setPlannerName(const std::string &name)
{
plannerName_ = name;
}
/** \brief When multiple solutions are found, each is given a number starting at 0, so that the order in which the solutions was found can be retrieved. */
int index_;
/** \brief Solution path */
PathPtr path_;
/** \brief For efficiency reasons, keep the length of the path as well */
double length_;
/** \brief True if goal was not achieved, but an approximate solution was found */
bool approximate_;
/** \brief The achieved difference between the found solution and the desired goal */
double difference_;
/** \brief True if the solution was optimized to meet the specified optimization criterion */
bool optimized_;
/** \brief Optimization objective that was used to optimize this solution */
OptimizationObjectivePtr opt_;
/** \brief The cost of this solution path, with respect to the optimization objective */
Cost cost_;
/** \brief Name of planner type that generated this solution, as received from Planner::getName() */
std::string plannerName_;
};
class Planner;
/** \brief When a planner has an intermediate solution (e.g., optimizing planners), a function with this signature can be called
to report the states of that solution. */
typedef boost::function<void(const Planner*, const std::vector<const base::State*> &, const Cost)> ReportIntermediateSolutionFn;
OMPL_CLASS_FORWARD(OptimizationObjective);
/** \brief Definition of a problem to be solved. This includes
the start state(s) for the system and a goal specification.
Will contain solutions, if found. */
class ProblemDefinition : private boost::noncopyable
{
public:
/** \brief Create a problem definition given the SpaceInformation it is part of */
ProblemDefinition(const SpaceInformationPtr &si);
virtual ~ProblemDefinition()
{
clearStartStates();
}
/** \brief Get the space information this problem definition is for */
const SpaceInformationPtr& getSpaceInformation() const
{
return si_;
}
/** \brief Add a start state. The state is copied. */
void addStartState(const State *state)
{
startStates_.push_back(si_->cloneState(state));
}
/** \copydoc addStartState() */
void addStartState(const ScopedState<> &state)
{
startStates_.push_back(si_->cloneState(state.get()));
}
/** \brief Check whether a specified starting state is
already included in the problem definition and
optionally return the index of that starting state */
bool hasStartState(const State *state, unsigned int *startIndex = NULL);
/** \brief Clear all start states (memory is freed) */
void clearStartStates()
{
for (unsigned int i = 0 ; i < startStates_.size() ; ++i)
si_->freeState(startStates_[i]);
startStates_.clear();
}
/** \brief Returns the number of start states */
unsigned int getStartStateCount() const
{
return startStates_.size();
}
/** \brief Returns a specific start state */
const State* getStartState(unsigned int index) const
{
return startStates_[index];
}
/** \copydoc getStartState() */
State* getStartState(unsigned int index)
{
return startStates_[index];
}
/** \brief Set the goal. */
void setGoal(const GoalPtr &goal)
{
goal_ = goal;
}
/** \brief Clear the goal. Memory is freed. */
void clearGoal()
{
goal_.reset();
}
/** \brief Return the current goal */
const GoalPtr& getGoal() const
{
return goal_;
}
/** \brief Get all the input states. This includes start
states and states that are part of goal regions that
can be casted as ompl::base::GoalState or
ompl::base::GoalStates. */
void getInputStates(std::vector<const State*> &states) const;
/** \brief In the simplest case possible, we have a single
starting state and a single goal state.
This function simply configures the problem definition
using these states (performs the needed calls to
addStartState(), creates an instance of
ompl::base::GoalState and calls setGoal() on it. */
void setStartAndGoalStates(const State *start, const State *goal, const double threshold = std::numeric_limits<double>::epsilon());
/** \brief A simple form of setting the goal. This is called by setStartAndGoalStates(). A more general form is setGoal() */
void setGoalState(const State *goal, const double threshold = std::numeric_limits<double>::epsilon());
/** \copydoc setStartAndGoalStates() */
void setStartAndGoalStates(const ScopedState<> &start, const ScopedState<> &goal, const double threshold = std::numeric_limits<double>::epsilon())
{
setStartAndGoalStates(start.get(), goal.get(), threshold);
}
/** \copydoc setGoalState() */
void setGoalState(const ScopedState<> &goal, const double threshold = std::numeric_limits<double>::epsilon())
{
setGoalState(goal.get(), threshold);
}
/** \brief Check if an optimization objective was defined for planning */
bool hasOptimizationObjective() const
{
return optimizationObjective_.get();
}
/** \brief Get the optimization objective to be considered during planning */
const OptimizationObjectivePtr& getOptimizationObjective() const
{
return optimizationObjective_;
}
/** \brief Set the optimization objective to be considered during planning */
void setOptimizationObjective(const OptimizationObjectivePtr &optimizationObjective)
{
optimizationObjective_ = optimizationObjective;
}
/** \brief When this function returns a valid function pointer, that function should be called
by planners that compute intermediate solutions every time a better solution is found */
const ReportIntermediateSolutionFn& getIntermediateSolutionCallback() const
{
return intermediateSolutionCallback_;
}
/** \brief Set the callback to be called by planners that can compute intermediate solutions */
void setIntermediateSolutionCallback(const ReportIntermediateSolutionFn &callback) {
intermediateSolutionCallback_ = callback;
}
/** \brief A problem is trivial if a given starting state already
in the goal region, so we need no motion planning. startID
will be set to the index of the starting state that
satisfies the goal. The distance to the goal can
optionally be returned as well. */
bool isTrivial(unsigned int *startIndex = NULL, double *distance = NULL) const;
/** \brief Check if a straight line path is valid. If it
is, return an instance of a path that represents the
straight line.
\note When planning under geometric constraints, this
works only if the goal region can be sampled. If the
goal region cannot be sampled, this call is equivalent
to calling isTrivial()
\note When planning under differential constraints,
the system is propagated forward in time using the
null control. */
PathPtr isStraightLinePathValid() const;
/** \brief Many times the start or goal state will barely touch an obstacle. In this case, we may want to automatically
* find a nearby state that is valid so motion planning can be performed. This function enables this behaviour.
* The allowed distance for both start and goal states is specified. The number of attempts
* is also specified. Returns true if all states are valid after completion. */
bool fixInvalidInputStates(double distStart, double distGoal, unsigned int attempts);
/** \brief Returns true if a solution path has been found (could be approximate) */
bool hasSolution() const;
/** \brief Return true if the top found solution is
approximate (does not actually reach the desired goal,
but hopefully is closer to it) */
bool hasApproximateSolution() const;
/** \brief Get the distance to the desired goal for the top solution. Return -1.0 if there are no solutions available. */
double getSolutionDifference() const;
/** \brief Return true if the top found solution is optimized (satisfies the specified optimization objective) */
bool hasOptimizedSolution() const;
/** \brief Return the top solution path, if one is found. The top path is the shortest
one that was found, preference being given to solutions that are not approximate.
This will need to be casted into the specialization computed by the planner */
PathPtr getSolutionPath() const;
/** \brief Return true if a top solution is found, with the top solution passed by reference in the function header
The top path is the shortest one that was found, preference being given to solutions that are not approximate.
This will need to be casted into the specialization computed by the planner */
bool getSolution(PlannerSolution& solution) const;
/** \brief Add a solution path in a thread-safe manner. Multiple solutions can be set for a goal.
If a solution does not reach the desired goal it is considered approximate.
Optionally, the distance between the desired goal and the one actually achieved is set by \e difference.
Optionally, the name of the planner that generated the solution
*/
void addSolutionPath(const PathPtr &path, bool approximate = false, double difference = -1.0, const std::string& plannerName = "Unknown") const;
/** \brief Add a solution path in a thread-safe manner. Multiple solutions can be set for a goal. */
void addSolutionPath(const PlannerSolution &sol) const;
/** \brief Get the number of solutions already found */
std::size_t getSolutionCount() const;
/** \brief Get all the solution paths available for this goal */
std::vector<PlannerSolution> getSolutions() const;
/** \brief Forget the solution paths (thread safe). Memory is freed. */
void clearSolutionPaths() const;
/** \brief Returns true if the problem definition has a proof of non existence for a solution */
bool hasSolutionNonExistenceProof() const;
/** \brief Removes any existing instance of SolutionNonExistenceProof */
void clearSolutionNonExistenceProof();
/** \brief Retrieve a pointer to the SolutionNonExistenceProof instance for this problem definition */
const SolutionNonExistenceProofPtr& getSolutionNonExistenceProof() const;
/** \brief Set the instance of SolutionNonExistenceProof for this problem definition */
void setSolutionNonExistenceProof(const SolutionNonExistenceProofPtr& nonExistenceProof);
/** \brief Print information about the start and goal states and the optimization objective */
void print(std::ostream &out = std::cout) const;
protected:
/** \brief Helper function for fixInvalidInputStates(). Attempts to fix an individual state */
bool fixInvalidInputState(State *state, double dist, bool start, unsigned int attempts);
/** \brief The space information this problem definition is for */
SpaceInformationPtr si_;
/** \brief The set of start states */
std::vector<State*> startStates_;
/** \brief The goal representation */
GoalPtr goal_;
/** \brief A Representation of a proof of non-existence of a solution for this problem definition */
SolutionNonExistenceProofPtr nonExistenceProof_;
/** \brief The objective to be optimized while solving the planning problem */
OptimizationObjectivePtr optimizationObjective_;
/** \brief Callback function which is called when a new intermediate solution has been found.*/
ReportIntermediateSolutionFn intermediateSolutionCallback_;
private:
/// @cond IGNORE
OMPL_CLASS_FORWARD(PlannerSolutionSet);
/// @endcond
/** \brief The set of solutions computed for this goal (maintains an array of PlannerSolution) */
PlannerSolutionSetPtr solutions_;
};
}
}
#endif
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