partial_exact_pricing.h
来自「CGAL is a collaborative effort of severa」· C头文件 代码 · 共 297 行
H
297 行
// Copyright (c) 1997-2001 ETH Zurich (Switzerland).// All rights reserved.//// This file is part of CGAL (www.cgal.org); you may redistribute it under// the terms of the Q Public License version 1.0.// See the file LICENSE.QPL distributed with CGAL.//// Licensees holding a valid commercial license may use this file in// accordance with the commercial license agreement provided with the software.//// This file is provided AS IS with NO WARRANTY OF ANY KIND, INCLUDING THE// WARRANTY OF DESIGN, MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE.//// $Source: /CVSROOT/CGAL/Packages/_QP_solver/include/CGAL/_QP_solver/Partial_exact_pricing.h,v $// $Revision: 1.8 $ $Date: 2004/09/03 17:41:12 $// $Name: $//// Author(s) : Sven Schoenherr <sven@inf.ethz.ch> #ifndef CGAL_PARTIAL_EXACT_PRICING_H#define CGAL_PARTIAL_EXACT_PRICING_H// includes#include <CGAL/_QP_solver/Pricing_strategy_base.h>#include <CGAL/_QP_solver/Join_random_access_iterator.h>#include <CGAL/_QP_solver/Access_by_index.h>#include <vector>#include <numeric>CGAL_BEGIN_NAMESPACE // Class declaration// =================template < class Rep >class Partial_exact_pricing; // Class interface// ===============template < class _Rep >class Partial_exact_pricing : public CGAL::Pricing_strategy_base<_Rep> { public: // self typedef _Rep Rep; typedef Partial_exact_pricing<Rep> Self; typedef Pricing_strategy_base<Rep> Base; // types from the base class typedef typename Base::NT NT; typedef typename Base::ET ET; typedef typename Base::A_iterator A_iterator; typedef typename Base::B_iterator B_iterator; typedef typename Base::C_iterator C_iterator; typedef typename Base::D_iterator D_iterator; typedef typename Base::A_artificial_iterator A_artificial_iterator; typedef typename Base::C_auxiliary_iterator C_auxiliary_iterator; typedef typename Base::Basic_variable_index_iterator Basic_variable_index_iterator; typedef typename Base::Is_lp Is_lp; typedef typename Base::Solver Solver; typedef typename Base::Tag_true Tag_true; typedef typename Base::Tag_false Tag_false; using Base::vout; using Base::solver; private: // some constants ET et_0, et_2; // data members std::vector<int> N; // non-basis int s; // size of active set public: // creation Partial_exact_pricing( ) : et_0( 0), et_2( 2) { } // initialization void set( ) { CGAL_optimisation_debug { vout() << "partial exact pricing" << std::endl; } } void init( ) { const Solver& solve = solver(); int n = solve.number_of_variables(); int m = solve.number_of_constraints(); s = min( 2*m, n); N.erase( N.begin(), N.end()); N.reserve( n); for ( int i = 0; i < n; ++i) N.push_back( i); } // operations int pricing( ) { typedef CGAL::Access_by_index< typename std::iterator_traits<D_iterator>::value_type, false,false> Access_D_Bj; typedef CGAL::Join_random_access_iterator_1< Basic_variable_index_iterator, Access_D_Bj > D_Bj_iterator; const Solver& solve = solver(); int n = solve.number_of_variables(); ET d = solve.variables_common_denominator(); int j, min_k = -1, min_j = -1; ET mu, min_mu = 0; bool is_phase_I = ( solve.phase() == 1); // loop over all active non-basic variables for ( int k = 0; k < s; ++k) { j = N[ k]; // compute mu_j if ( is_phase_I) { // phase I if ( j < n) { // original variable mu = std::inner_product( solve.lambda_numerator_begin(), solve.lambda_numerator_end(), solve.a_begin()[ j], d * solve.c_auxiliary_begin()[ j]); } else { // artificial variable mu = std::inner_product( solve.lambda_numerator_begin(), solve.lambda_numerator_end(), solve.a_artificial_begin()[ j-n], d * solve.c_auxiliary_begin()[ j]); } } else { // phase II mu = std::inner_product( solve.lambda_numerator_begin(), solve.lambda_numerator_end(), solve.a_begin()[ j], d * solve.c_begin()[ j]); // is QP? if ( ! CGAL::check_tag( Is_lp())) { mu += et_2 * std::inner_product( solve.basic_variables_numerator_begin(), solve.basic_variables_numerator_end(), D_Bj_iterator( solve.basic_variables_index_begin(), Access_D_Bj( solve.d_begin()[ j])), et_0); } } CGAL_optimisation_debug { vout() << "mu_" << j << ": " << mu << std::endl; } // new minimum? if ( ( mu < min_mu) || ( ( min_j >= n) && ( j < n) && ( mu == min_mu))) { min_k = k; min_j = j; min_mu = mu; } } if ( min_k < 0) { // -------------------------------------------------------------------- vout() << "no entering variable found so far, test remaining variables" // -------------------------------------------------------------------- << std::endl; // loop over all remaining non-basic variables for ( int k = s; k < (int)N.size(); ++k) { j = N[ k]; // compute mu_j if ( is_phase_I) { // phase I if ( j < n) { // original variable mu = std::inner_product( solve.lambda_numerator_begin(), solve.lambda_numerator_end(), solve.a_begin()[ j], d * solve.c_auxiliary_begin()[ j]); } else { // artificial variable mu = std::inner_product( solve.lambda_numerator_begin(), solve.lambda_numerator_end(), solve.a_artificial_begin()[ j-n], d * solve.c_auxiliary_begin()[ j]); } } else { // phase II mu = std::inner_product( solve.lambda_numerator_begin(), solve.lambda_numerator_end(), solve.a_begin()[ j], d * solve.c_begin()[ j]); // is QP? if ( ! CGAL::check_tag( Is_lp())) { mu += et_2 * std::inner_product( solve.basic_variables_numerator_begin(), solve.basic_variables_numerator_end(), D_Bj_iterator( solve.basic_variables_index_begin(), Access_D_Bj( solve.d_begin()[ j])), et_0); } } CGAL_optimisation_debug { vout() << "mu_" << j << ": " << mu << std::endl; } // improving variable? if ( mu < et_0) { std::swap( N[ k], N[ s]); // new minimum? if ( ( mu < min_mu) || ( ( min_j >= n) && ( j < n) && ( mu == min_mu))) { min_k = s; min_j = j; min_mu = mu; } ++s; } } } vout() << std::endl; // return index of entering variable if ( min_k >= 0) { j = N[ min_k]; --s; N[ min_k] = N[ s]; N[ s] = N.back(); N.pop_back(); return j; } return -1; } void leaving_basis( int i) { if ( s == (int)N.size()) { N.push_back( i); } else { N.push_back( N[ s]); N[ s] = i; } ++s; } void transition( ) { const Solver& solve = solver(); int n = solve.number_of_variables(); int m = solve.number_of_constraints(); // remove artificial variables from N int i = 0; for ( int j = n-m; j < n; ++j) { if ( N[ j] < n) { while ( N[ i] < n) { ++i; } N[ i] = N[ j]; } } N.erase( N.end()-m, N.end()); s = min( static_cast<int>(m * CGAL_CLIB_STD::sqrt(static_cast<double>(n))), n-m); } }; CGAL_END_NAMESPACE #endif // CGAL_PARTIAL_EXACT_PRICING_H// ===== EOF ==================================================================
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