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C++ BoundConstraint::pruneLowerActive方法代码示例

本文整理汇总了C++中BoundConstraint::pruneLowerActive方法的典型用法代码示例。如果您正苦于以下问题:C++ BoundConstraint::pruneLowerActive方法的具体用法?C++ BoundConstraint::pruneLowerActive怎么用?C++ BoundConstraint::pruneLowerActive使用的例子?那么, 这里精选的方法代码示例或许可以为您提供帮助。您也可以进一步了解该方法所在BoundConstraint的用法示例。


在下文中一共展示了BoundConstraint::pruneLowerActive方法的1个代码示例,这些例子默认根据受欢迎程度排序。您可以为喜欢或者感觉有用的代码点赞,您的评价将有助于系统推荐出更棒的C++代码示例。

示例1: compute

  /** \brief Compute step.

             Given \f$x_k\f$, this function first builds the 
             primal-dual active sets
             \f$\mathcal{A}_k^-\f$ and \f$\mathcal{A}_k^+\f$.  
             Next, it uses CR to compute the inactive 
             components of the step by solving 
             \f[
                 \nabla^2 f(x_k)_{\mathcal{I}_k,\mathcal{I}_k}(s_k)_{\mathcal{I}_k}  = 
                     -\nabla f(x_k)_{\mathcal{I}_k}
                     -\nabla^2 f(x_k)_{\mathcal{I}_k,\mathcal{A}_k} (s_k)_{\mathcal{A}_k}.
             \f]
             Finally, it updates the active components of the 
             dual variables as 
             \f[
                \lambda_{k+1} = -\nabla f(x_k)_{\mathcal{A}_k} 
                                -(\nabla^2 f(x_k) s_k)_{\mathcal{A}_k}.
             \f]

             @param[out]       s           is the step computed via PDAS
             @param[in]        x           is the current iterate
             @param[in]        obj         is the objective function
             @param[in]        con         are the bound constraints
             @param[in]        algo_state  is the current state of the algorithm
  */
  void compute( Vector<Real> &s, const Vector<Real> &x, Objective<Real> &obj, BoundConstraint<Real> &con, 
                AlgorithmState<Real> &algo_state ) {
    Teuchos::RCP<StepState<Real> > step_state = Step<Real>::getState();
    s.zero();
    x0_->set(x);
    res_->set(*(step_state->gradientVec));
    for ( iter_ = 0; iter_ < maxit_; iter_++ ) {
      /********************************************************************/
      // MODIFY ITERATE VECTOR TO CHECK ACTIVE SET
      /********************************************************************/
      xlam_->set(*x0_);                          // xlam = x0
      xlam_->axpy(scale_,*(lambda_));            // xlam = x0 + c*lambda
      /********************************************************************/
      // PROJECT x ONTO PRIMAL DUAL FEASIBLE SET
      /********************************************************************/
      As_->zero();                               // As   = 0
   
      con.setVectorToUpperBound(*xbnd_);         // xbnd = u        
      xbnd_->axpy(-1.0,x);                       // xbnd = u - x    
      xtmp_->set(*xbnd_);                        // tmp  = u - x    
      con.pruneUpperActive(*xtmp_,*xlam_,neps_); // tmp  = I(u - x) 
      xbnd_->axpy(-1.0,*xtmp_);                  // xbnd = A(u - x)  
      As_->plus(*xbnd_);                         // As  += A(u - x)

      con.setVectorToLowerBound(*xbnd_);         // xbnd = l
      xbnd_->axpy(-1.0,x);                       // xbnd = l - x
      xtmp_->set(*xbnd_);                        // tmp  = l - x
      con.pruneLowerActive(*xtmp_,*xlam_,neps_); // tmp  = I(l - x)
      xbnd_->axpy(-1.0,*xtmp_);                  // xbnd = A(l - x)
      As_->plus(*xbnd_);                         // As  += A(l - x)
      /********************************************************************/
      // APPLY HESSIAN TO ACTIVE COMPONENTS OF s AND REMOVE INACTIVE 
      /********************************************************************/
      itol_ = std::sqrt(ROL_EPSILON);
      if ( useSecantHessVec_ && secant_ != Teuchos::null ) {        // IHAs = H*As
        secant_->applyB(*gtmp_,*As_,x);
      }
      else {
        obj.hessVec(*gtmp_,*As_,x,itol_);
      }
      con.pruneActive(*gtmp_,*xlam_,neps_);     // IHAs = I(H*As)
      /********************************************************************/
      // SEPARATE ACTIVE AND INACTIVE COMPONENTS OF THE GRADIENT
      /********************************************************************/
      rtmp_->set(*(step_state->gradientVec));    // Inactive components
      con.pruneActive(*rtmp_,*xlam_,neps_);

      Ag_->set(*(step_state->gradientVec));     // Active components
      Ag_->axpy(-1.0,*rtmp_);
      /********************************************************************/
      // SOLVE REDUCED NEWTON SYSTEM 
      /********************************************************************/
      rtmp_->plus(*gtmp_);
      rtmp_->scale(-1.0);                        // rhs = -Ig - I(H*As)
      s.zero();
      if ( rtmp_->norm() > 0.0 ) {             
        //solve(s,*rtmp_,*xlam_,x,obj,con);   // Call conjugate residuals
        krylov_->run(s,*hessian_,*rtmp_,*precond_,iterCR_,flagCR_);
        con.pruneActive(s,*xlam_,neps_);        // s <- Is
      }
      s.plus(*As_);                             // s = Is + As
      /********************************************************************/
      // UPDATE MULTIPLIER 
      /********************************************************************/
      if ( useSecantHessVec_ && secant_ != Teuchos::null ) {
        secant_->applyB(*rtmp_,s,x);
      }
      else {
        obj.hessVec(*rtmp_,s,x,itol_);
      }
      gtmp_->set(*rtmp_);
      con.pruneActive(*gtmp_,*xlam_,neps_);
      lambda_->set(*rtmp_);
      lambda_->axpy(-1.0,*gtmp_);
      lambda_->plus(*Ag_);
//.........这里部分代码省略.........
开发者ID:rainiscold,项目名称:trilinos,代码行数:101,代码来源:ROL_PrimalDualActiveSetStep.hpp


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