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limp-cbc-0.3.2.0: cbits/coin/ClpPredictorCorrector.hpp

/* $Id: ClpPredictorCorrector.hpp 1665 2011-01-04 17:55:54Z lou $ */
// Copyright (C) 2003, International Business Machines
// Corporation and others.  All Rights Reserved.
// This code is licensed under the terms of the Eclipse Public License (EPL).
/*
   Authors

   John Forrest

 */
#ifndef ClpPredictorCorrector_H
#define ClpPredictorCorrector_H

#include "ClpInterior.hpp"

/** This solves LPs using the predictor-corrector method due to Mehrotra.
    It also uses multiple centrality corrections as in Gondzio.

    See;
    S. Mehrotra, "On the implementation of a primal-dual interior point method",
    SIAM Journal on optimization, 2 (1992)
    J. Gondzio, "Multiple centraility corrections in a primal-dual method for linear programming",
    Computational Optimization and Applications",6 (1996)


    It is rather basic as Interior point is not my speciality

    It inherits from ClpInterior.  It has no data of its own and
    is never created - only cast from a ClpInterior object at algorithm time.

    It can also solve QPs



*/

class ClpPredictorCorrector : public ClpInterior {

public:

     /**@name Description of algorithm */
     //@{
     /** Primal Dual Predictor Corrector algorithm

         Method

         Big TODO
     */

     int solve();
     //@}

     /**@name Functions used in algorithm */
     //@{
     /// findStepLength.
     //phase  - 0 predictor
     //         1 corrector
     //         2 primal dual
     CoinWorkDouble findStepLength( int phase);
     /// findDirectionVector.
     CoinWorkDouble findDirectionVector(const int phase);
     /// createSolution.  Creates solution from scratch (- code if no memory)
     int createSolution();
     /// complementarityGap.  Computes gap
     //phase 0=as is , 1 = after predictor , 2 after corrector
     CoinWorkDouble complementarityGap(int & numberComplementarityPairs, int & numberComplementarityItems,
                                       const int phase);
     /// setupForSolve.
     //phase 0=affine , 1 = corrector , 2 = primal-dual
     void setupForSolve(const int phase);
     /** Does solve. region1 is for deltaX (columns+rows), region2 for deltaPi (rows) */
     void solveSystem(CoinWorkDouble * region1, CoinWorkDouble * region2,
                      const CoinWorkDouble * region1In, const CoinWorkDouble * region2In,
                      const CoinWorkDouble * saveRegion1, const CoinWorkDouble * saveRegion2,
                      bool gentleRefine);
     /// sees if looks plausible change in complementarity
     bool checkGoodMove(const bool doCorrector, CoinWorkDouble & bestNextGap,
                        bool allowIncreasingGap);
     ///:  checks for one step size
     bool checkGoodMove2(CoinWorkDouble move, CoinWorkDouble & bestNextGap,
                         bool allowIncreasingGap);
     /// updateSolution.  Updates solution at end of iteration
     //returns number fixed
     int updateSolution(CoinWorkDouble nextGap);
     ///  Save info on products of affine deltaT*deltaW and deltaS*deltaZ
     CoinWorkDouble affineProduct();
     ///See exactly what would happen given current deltas
     void debugMove(int phase, CoinWorkDouble primalStep, CoinWorkDouble dualStep);
     //@}

};
#endif