/usr/include/coin/IpTNLP.hpp is in coinor-libipopt-dev 3.11.9-2.1.
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// All Rights Reserved.
// This code is published under the Eclipse Public License.
//
// $Id: IpTNLP.hpp 2212 2013-04-14 14:51:52Z stefan $
//
// Authors: Carl Laird, Andreas Waechter IBM 2004-08-13
#ifndef __IPTNLP_HPP__
#define __IPTNLP_HPP__
#include "IpUtils.hpp"
#include "IpReferenced.hpp"
#include "IpException.hpp"
#include "IpAlgTypes.hpp"
#include "IpReturnCodes.hpp"
#include <map>
namespace Ipopt
{
// forward declarations
class IpoptData;
class IpoptCalculatedQuantities;
class IteratesVector;
/** Base class for all NLP's that use standard triplet matrix form
* and dense vectors. This is the standard base class for all
* NLP's that use the standard triplet matrix form (as for Harwell
* routines) and dense vectors. The class TNLPAdapter then converts
* this interface to an interface that can be used directly by
* ipopt.
*
* This interface presents the problem form:
*
* min f(x)
*
* s.t. gL <= g(x) <= gU
*
* xL <= x <= xU
*
* In order to specify an equality constraint, set gL_i = gU_i =
* rhs. The value that indicates "infinity" for the bounds
* (i.e. the variable or constraint has no lower bound (-infinity)
* or upper bound (+infinity)) is set through the option
* nlp_lower_bound_inf and nlp_upper_bound_inf. To indicate that a
* variable has no upper or lower bound, set the bound to
* -ipopt_inf or +ipopt_inf respectively
*/
class TNLP : public ReferencedObject
{
public:
/** Type of the constraints*/
enum LinearityType
{
LINEAR/** Constraint/Variable is linear.*/,
NON_LINEAR/**Constraint/Varaible is non-linear.*/
};
/**@name Constructors/Destructors */
//@{
TNLP()
{}
/** Default destructor */
virtual ~TNLP()
{}
//@}
DECLARE_STD_EXCEPTION(INVALID_TNLP);
/**@name methods to gather information about the NLP */
//@{
/** overload this method to return the number of variables
* and constraints, and the number of non-zeros in the jacobian and
* the hessian. The index_style parameter lets you specify C or Fortran
* style indexing for the sparse matrix iRow and jCol parameters.
* C_STYLE is 0-based, and FORTRAN_STYLE is 1-based.
*/
enum IndexStyleEnum { C_STYLE=0, FORTRAN_STYLE=1 };
virtual bool get_nlp_info(Index& n, Index& m, Index& nnz_jac_g,
Index& nnz_h_lag, IndexStyleEnum& index_style)=0;
typedef std::map<std::string, std::vector<std::string> > StringMetaDataMapType;
typedef std::map<std::string, std::vector<Index> > IntegerMetaDataMapType;
typedef std::map<std::string, std::vector<Number> > NumericMetaDataMapType;
/** overload this method to return any meta data for
* the variables and the constraints */
virtual bool get_var_con_metadata(Index n,
StringMetaDataMapType& var_string_md,
IntegerMetaDataMapType& var_integer_md,
NumericMetaDataMapType& var_numeric_md,
Index m,
StringMetaDataMapType& con_string_md,
IntegerMetaDataMapType& con_integer_md,
NumericMetaDataMapType& con_numeric_md)
{
return false;
}
/** overload this method to return the information about the bound
* on the variables and constraints. The value that indicates
* that a bound does not exist is specified in the parameters
* nlp_lower_bound_inf and nlp_upper_bound_inf. By default,
* nlp_lower_bound_inf is -1e19 and nlp_upper_bound_inf is
* 1e19. (see TNLPAdapter) */
virtual bool get_bounds_info(Index n, Number* x_l, Number* x_u,
Index m, Number* g_l, Number* g_u)=0;
/** overload this method to return scaling parameters. This is
* only called if the options are set to retrieve user scaling.
* There, use_x_scaling (or use_g_scaling) should get set to true
* only if the variables (or constraints) are to be scaled. This
* method should return true only if the scaling parameters could
* be provided.
*/
virtual bool get_scaling_parameters(Number& obj_scaling,
bool& use_x_scaling, Index n,
Number* x_scaling,
bool& use_g_scaling, Index m,
Number* g_scaling)
{
return false;
}
/** overload this method to return the variables linearity
* (TNLP::LINEAR or TNLP::NON_LINEAR). The var_types
* array has been allocated with length at least n. (default implementation
* just return false and does not fill the array).*/
virtual bool get_variables_linearity(Index n, LinearityType* var_types)
{
return false;
}
/** overload this method to return the constraint linearity.
* array has been allocated with length at least n. (default implementation
* just return false and does not fill the array).*/
virtual bool get_constraints_linearity(Index m, LinearityType* const_types)
{
return false;
}
/** overload this method to return the starting point. The bool
* variables indicate whether the algorithm wants you to
* initialize x, z_L/z_u, and lambda, respectively. If, for some
* reason, the algorithm wants you to initialize these and you
* cannot, return false, which will cause Ipopt to stop. You
* will have to run Ipopt with different options then.
*/
virtual bool get_starting_point(Index n, bool init_x, Number* x,
bool init_z, Number* z_L, Number* z_U,
Index m, bool init_lambda,
Number* lambda)=0;
/** overload this method to provide an Ipopt iterate (already in
* the form Ipopt requires it internally) for a warm start.
* Since this is only for expert users, a default dummy
* implementation is provided and returns false. */
virtual bool get_warm_start_iterate(IteratesVector& warm_start_iterate)
{
return false;
}
/** overload this method to return the value of the objective function */
virtual bool eval_f(Index n, const Number* x, bool new_x,
Number& obj_value)=0;
/** overload this method to return the vector of the gradient of
* the objective w.r.t. x */
virtual bool eval_grad_f(Index n, const Number* x, bool new_x,
Number* grad_f)=0;
/** overload this method to return the vector of constraint values */
virtual bool eval_g(Index n, const Number* x, bool new_x,
Index m, Number* g)=0;
/** overload this method to return the jacobian of the
* constraints. The vectors iRow and jCol only need to be set
* once. The first call is used to set the structure only (iRow
* and jCol will be non-NULL, and values will be NULL) For
* subsequent calls, iRow and jCol will be NULL. */
virtual bool eval_jac_g(Index n, const Number* x, bool new_x,
Index m, Index nele_jac, Index* iRow,
Index *jCol, Number* values)=0;
/** overload this method to return the hessian of the
* lagrangian. The vectors iRow and jCol only need to be set once
* (during the first call). The first call is used to set the
* structure only (iRow and jCol will be non-NULL, and values
* will be NULL) For subsequent calls, iRow and jCol will be
* NULL. This matrix is symmetric - specify the lower diagonal
* only. A default implementation is provided, in case the user
* wants to se quasi-Newton approximations to estimate the second
* derivatives and doesn't not neet to implement this method. */
virtual bool eval_h(Index n, const Number* x, bool new_x,
Number obj_factor, Index m, const Number* lambda,
bool new_lambda, Index nele_hess,
Index* iRow, Index* jCol, Number* values)
{
return false;
}
//@}
/** @name Solution Methods */
//@{
/** This method is called when the algorithm is complete so the TNLP can store/write the solution */
virtual void finalize_solution(SolverReturn status,
Index n, const Number* x, const Number* z_L, const Number* z_U,
Index m, const Number* g, const Number* lambda,
Number obj_value,
const IpoptData* ip_data,
IpoptCalculatedQuantities* ip_cq)=0;
/** This method is called just before finalize_solution. With
* this method, the algorithm returns any metadata collected
* during its run, including the metadata provided by the user
* with the above get_var_con_metadata. Each metadata can be of
* type string, integer, and numeric. It can be associated to
* either the variables or the constraints. The metadata that
* was associated with the primal variable vector is stored in
* var_..._md. The metadata associated with the constraint
* multipliers is stored in con_..._md. The metadata associated
* with the bound multipliers is stored in var_..._md, with the
* suffixes "_z_L", and "_z_U", denoting lower and upper
* bounds. */
virtual void finalize_metadata(Index n,
const StringMetaDataMapType& var_string_md,
const IntegerMetaDataMapType& var_integer_md,
const NumericMetaDataMapType& var_numeric_md,
Index m,
const StringMetaDataMapType& con_string_md,
const IntegerMetaDataMapType& con_integer_md,
const NumericMetaDataMapType& con_numeric_md)
{}
/** Intermediate Callback method for the user. Providing dummy
* default implementation. For details see IntermediateCallBack
* in IpNLP.hpp. */
virtual bool intermediate_callback(AlgorithmMode mode,
Index iter, Number obj_value,
Number inf_pr, Number inf_du,
Number mu, Number d_norm,
Number regularization_size,
Number alpha_du, Number alpha_pr,
Index ls_trials,
const IpoptData* ip_data,
IpoptCalculatedQuantities* ip_cq)
{
return true;
}
//@}
/** @name Methods for quasi-Newton approximation. If the second
* derivatives are approximated by Ipopt, it is better to do this
* only in the space of nonlinear variables. The following
* methods are call by Ipopt if the quasi-Newton approximation is
* selected. If -1 is returned as number of nonlinear variables,
* Ipopt assumes that all variables are nonlinear. Otherwise, it
* calls get_list_of_nonlinear_variables with an array into which
* the indices of the nonlinear variables should be written - the
* array has the lengths num_nonlin_vars, which is identical with
* the return value of get_number_of_nonlinear_variables(). It
* is assumed that the indices are counted starting with 1 in the
* FORTRAN_STYLE, and 0 for the C_STYLE. */
//@{
virtual Index get_number_of_nonlinear_variables()
{
return -1;
}
virtual bool get_list_of_nonlinear_variables(Index num_nonlin_vars,
Index* pos_nonlin_vars)
{
return false;
}
//@}
private:
/**@name Default Compiler Generated Methods
* (Hidden to avoid implicit creation/calling).
* These methods are not implemented and
* we do not want the compiler to implement
* them for us, so we declare them private
* and do not define them. This ensures that
* they will not be implicitly created/called. */
//@{
/** Default Constructor */
//TNLP();
/** Copy Constructor */
TNLP(const TNLP&);
/** Overloaded Equals Operator */
void operator=(const TNLP&);
//@}
};
} // namespace Ipopt
#endif
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