Teuchos::RCP<const Tpetra::CrsGraph<LocalOrdinal,GlobalOrdinal,Node> > create_tridiag_graph(LocalOrdinal num_rows_per_proc)
{
  Teuchos::RCP<const Teuchos::Comm<int> > comm = getDefaultComm();

  const global_size_t INVALID = Teuchos::OrdinalTraits<global_size_t>::invalid();
  const LocalOrdinal indexBase = 0;

  Teuchos::RCP<const Tpetra::Map<LocalOrdinal,GlobalOrdinal,Node> > rowmap = Teuchos::rcp(new Tpetra::Map<LocalOrdinal,GlobalOrdinal,Node>(INVALID, num_rows_per_proc, indexBase, comm));

  Teuchos::RCP<Tpetra::CrsGraph<LocalOrdinal,GlobalOrdinal,Node> > crsgraph = Teuchos::rcp(new Tpetra::CrsGraph<LocalOrdinal,GlobalOrdinal,Node>(rowmap, 0));

  Teuchos::Array<GlobalOrdinal> cols;
 for(LocalOrdinal l_row = 0; (size_t) l_row<rowmap->getNodeNumElements(); l_row++) {
    GlobalOrdinal g_row = rowmap->getGlobalElement(l_row);
    if (g_row == rowmap->getMinAllGlobalIndex() ||
        g_row == rowmap->getMaxAllGlobalIndex()) cols.resize(2);
    else cols.resize(3);

    size_t coloffset = 0;
    if (g_row > rowmap->getMinAllGlobalIndex()) cols[coloffset++] = g_row-1;
    cols[coloffset++] = g_row;
    if (g_row < rowmap->getMaxAllGlobalIndex()) cols[coloffset++] = g_row+1;

    crsgraph->insertGlobalIndices(g_row, cols());
  }

  crsgraph->fillComplete();

  return crsgraph;
}
Teuchos::RCP<Tpetra::CrsGraph<LocalOrdinal,GlobalOrdinal,Node> > create_test_graph(LocalOrdinal num_rows_per_proc)
{
  Teuchos::RCP<const Teuchos::Comm<int> > comm = getDefaultComm();

  const global_size_t INVALID = Teuchos::OrdinalTraits<global_size_t>::invalid();
  const LocalOrdinal indexBase = 0;

  Teuchos::RCP<const Tpetra::Map<LocalOrdinal,GlobalOrdinal,Node> > rowmap = Teuchos::rcp(new Tpetra::Map<LocalOrdinal,GlobalOrdinal,Node>(INVALID, num_rows_per_proc, indexBase, comm));

  Teuchos::RCP<Tpetra::CrsGraph<LocalOrdinal,GlobalOrdinal,Node> > crsgraph = Teuchos::rcp(new Tpetra::CrsGraph<LocalOrdinal,GlobalOrdinal,Node>(rowmap, 0));

  size_t global_size = rowmap->getGlobalNumElements();
  Teuchos::Array<GlobalOrdinal> cols;
  for(LocalOrdinal l_row = 0; (size_t) l_row<rowmap->getNodeNumElements(); l_row++) {
    GlobalOrdinal g_row = rowmap->getGlobalElement(l_row);
    if (g_row == rowmap->getMinAllGlobalIndex()) {
      cols.resize(global_size);
      for(size_t i=0; i<global_size; ++i) {
        GlobalOrdinal gcol = g_row + i;
        cols[i] = gcol;
      }
    }
    else {
      cols.resize(2);
      cols[0] = rowmap->getMinAllGlobalIndex();
      cols[1] = g_row;
    }

    crsgraph->insertGlobalIndices(g_row, cols());
  }

  crsgraph->fillComplete();

  return crsgraph;
}
void
Stokhos::PecosOneDOrthogPolyBasis<ordinal_type,value_type>::
getQuadPoints(ordinal_type quad_order,
	      Teuchos::Array<value_type>& quad_points,
	      Teuchos::Array<value_type>& quad_weights,
	      Teuchos::Array< Teuchos::Array<value_type> >& quad_values) const
{
  // This assumes Gaussian quadrature
  ordinal_type num_points = 
    static_cast<ordinal_type>(std::ceil((quad_order+1)/2.0));
  const Pecos::RealArray& gp = pecosPoly->collocation_points(num_points);
  const Pecos::RealArray& gw = pecosPoly->type1_collocation_weights(num_points); 
  quad_points.resize(num_points);
  quad_weights.resize(num_points);
  for (ordinal_type i=0; i<num_points; i++) {
    quad_points[i] = gp[i];
    quad_weights[i] = gw[i];
  }
  
  // Evalute basis at gauss points
  quad_values.resize(num_points);
  for (ordinal_type i=0; i<num_points; i++) {
    quad_values[i].resize(p+1);
    evaluateBases(quad_points[i], quad_values[i]);
  }
}
 MeanDeviationFromTarget( Teuchos::ParameterList &parlist )
   : RiskMeasure<Real>(), firstReset_(true) {
   Teuchos::ParameterList &list
     = parlist.sublist("SOL").sublist("Risk Measure").sublist("Mean Plus Deviation From Target");
   // Get data from parameter list
   Teuchos::Array<Real> target
     = Teuchos::getArrayFromStringParameter<double>(list,"Targets");
   Teuchos::Array<Real> order
     = Teuchos::getArrayFromStringParameter<double>(list,"Orders");
   Teuchos::Array<Real> coeff
     = Teuchos::getArrayFromStringParameter<double>(list,"Coefficients");
   // Check inputs
   NumMoments_ = order.size();
   target_.clear(); order_.clear(); coeff_.clear();
   if ( NumMoments_ != static_cast<uint>(target.size()) ) {
     target.resize(NumMoments_,0.0);
   }
   if ( NumMoments_ != static_cast<uint>(coeff.size()) ) {
     coeff.resize(NumMoments_,1.0);
   }
   for ( uint i = 0; i < NumMoments_; i++ ) {
     target_.push_back(target[i]);
     order_.push_back((order[i] < 2.0) ? 2.0 : order[i]);
     coeff_.push_back((coeff[i] < 0.0) ? 1.0 : coeff[i]);
   }
   initialize();
   // Build (approximate) positive function
   if ( list.get("Deviation Type","Upper") == "Upper" ) {
     positiveFunction_ = Teuchos::rcp(new PlusFunction<Real>(list));
   }
   else {
     positiveFunction_ = Teuchos::rcp(new AbsoluteValue<Real>(list));
   }
 }
示例#5
0
Teuchos::Array<bool> createResponseTable(
    int count,
    const std::string selectionType,
    int index,
    const Teuchos::ArrayView<const int> &list)
{
  Teuchos::Array<bool> result;

  if (count > 0) {
    if (selectionType == "All") {
      result.resize(count, true);
    } else if (selectionType == "Last") {
      result = createResponseTableFromIndex(count - 1, count);
    } else if (selectionType == "AllButLast") {
      result.reserve(count);
      result.resize(count - 1, true);
      result.push_back(false);
    } else if (selectionType == "Index") {
      result = createResponseTableFromIndex(index, count);
    } else if (selectionType == "List") {
      result.resize(count, false);
      for (Teuchos::ArrayView<const int>::const_iterator it = list.begin(), it_end = list.end(); it != it_end; ++it) {
        result.at(*it) = true;
      }
    } else {
      TEUCHOS_TEST_FOR_EXCEPT(false);
    }
  }

  return result;
}
示例#6
0
void BCManager::modifyPrimalSystem(
    std::string const& val, int offset, std::string const& set)
{
  // should we fill in BC info?
  bool fillRes = (res != Teuchos::null);
  bool fillJac = (jac != Teuchos::null);
  if ((!fillRes) && (!fillJac)) return;

  // get views of the solution and residual vectors
  ArrayRCP<const ST> x_const_view;
  ArrayRCP<ST> f_nonconst_view;
  if (fillRes) {
    x_const_view = sol->get1dView();
    f_nonconst_view = res->get1dViewNonConst();
  }

  // set up some data for replacing jacobian values
  Teuchos::Array<LO> index(1);
  Teuchos::Array<ST> value(1);
  value[0] = 1.0;
  size_t numEntries;
  Teuchos::Array<ST> matrixEntries;
  Teuchos::Array<LO> matrixIndices;

  // loop over all of the nodes in this node set
  std::vector<Albany::GOALNode> nodes = ns[set];
  for (int i=0; i < nodes.size(); ++i)
  {
    Albany::GOALNode node = nodes[i];
    int lunk = disc->getDOF(node.lid, offset);

    // if the node is higher order, we set the value of the DBC to be 0
    // if it is not, we parse the expression from the input file to get the value
    // note: this assumes that bcs are either constant or linear in space
    // anything else would require a linear solve to find coefficients v
    double v = 0.0;
    if (!node.higherOrder)
      v = parseExpression(val, node.coord[0], node.coord[1], node.coord[2], t);

    // modify the residual if necessary
    if (fillRes)
      f_nonconst_view[lunk] = x_const_view[lunk] - v;

    // modify the jacobian if necessary
    if (fillJac)
    {
      index[0] = lunk;
      numEntries = jac->getNumEntriesInLocalRow(lunk);
      matrixEntries.resize(numEntries);
      matrixIndices.resize(numEntries);
      jac->getLocalRowCopy(lunk, matrixIndices(), matrixEntries(), numEntries);
      for (int i=0; i < numEntries; ++i)
        matrixEntries[i] = 0.0;
      jac->replaceLocalValues(lunk, matrixIndices(), matrixEntries());
      jac->replaceLocalValues(lunk, index(), value());
    }
  }
}
void DirichletField<PHAL::AlbanyTraits::Jacobian, Traits>::
evaluateFields(typename Traits::EvalData dirichletWorkset) {

#if defined(ALBANY_EPETRA)
  const Albany::NodalDOFManager& fieldDofManager = dirichletWorkset.disc->getDOFManager(this->field_name);
  Teuchos::RCP<const Epetra_Map> fiedNodeMap = dirichletWorkset.disc->getNodeMap(this->field_name);
  const std::vector<GO>& nsNodesGIDs = dirichletWorkset.disc->getNodeSetGIDs().find(this->nodeSetID)->second;
#endif
  Teuchos::RCP<Tpetra_Vector> pvecT = dirichletWorkset.distParamLib->get(this->field_name)->vector();
  Teuchos::ArrayRCP<const ST> pT = pvecT->get1dView();
  Teuchos::RCP<Tpetra_Vector> fT = dirichletWorkset.fT;
  Teuchos::RCP<const Tpetra_Vector> xT = dirichletWorkset.xT;
  Teuchos::ArrayRCP<const ST> xT_constView = xT->get1dView();
  Teuchos::RCP<Tpetra_CrsMatrix> jacT = dirichletWorkset.JacT;

  const RealType j_coeff = dirichletWorkset.j_coeff;
  const std::vector<std::vector<int> >& nsNodes = dirichletWorkset.nodeSets->find(this->nodeSetID)->second;

  bool fillResid = (fT != Teuchos::null);
  Teuchos::ArrayRCP<ST> fT_nonconstView;                                         
  if (fillResid) fT_nonconstView = fT->get1dViewNonConst();

  Teuchos::Array<LO> index(1);
  Teuchos::Array<ST> value(1); 
  size_t numEntriesT;  
  value[0] = j_coeff; 
  Teuchos::Array<ST> matrixEntriesT; 
  Teuchos::Array<LO> matrixIndicesT; 

  for (unsigned int inode = 0; inode < nsNodes.size(); inode++) {
      int lunk = nsNodes[inode][this->offset];
      index[0] = lunk; 
      numEntriesT = jacT->getNumEntriesInLocalRow(lunk);
      matrixEntriesT.resize(numEntriesT); 
      matrixIndicesT.resize(numEntriesT); 

      jacT->getLocalRowCopy(lunk, matrixIndicesT(), matrixEntriesT(), numEntriesT); 
      for (int i=0; i<numEntriesT; i++) matrixEntriesT[i]=0;
      jacT->replaceLocalValues(lunk, matrixIndicesT(), matrixEntriesT()); 

      jacT->replaceLocalValues(lunk, index(), value()); 
      
      if (fillResid) {
#if defined(ALBANY_EPETRA)
        GO node_gid = nsNodesGIDs[inode];
        int lfield = fieldDofManager.getLocalDOF(fiedNodeMap->LID(node_gid),this->offset);
        fT_nonconstView[lunk] = xT_constView[lunk] - pT[lfield];
#else
        fT_nonconstView[lunk] = xT_constView[lunk] - pT[lunk];
#endif
      }
  }
}
void EquilibriumConcentrationBC<PHAL::AlbanyTraits::Jacobian, Traits>::
evaluateFields(typename Traits::EvalData dirichletWorkset)
{
  Teuchos::RCP<Tpetra_Vector> fT = dirichletWorkset.fT;
  Teuchos::RCP<const Tpetra_Vector> xT = dirichletWorkset.xT;
  Teuchos::ArrayRCP<const ST> xT_constView = xT->get1dView();
  Teuchos::RCP<Tpetra_CrsMatrix> jacT = dirichletWorkset.JacT;

  const RealType j_coeff = dirichletWorkset.j_coeff;
  const std::vector<std::vector<int>>& nsNodes =
    dirichletWorkset.nodeSets->find(this->nodeSetID)->second;

  bool fillResid = (fT != Teuchos::null);
  Teuchos::ArrayRCP<ST> fT_nonconstView;
  if (fillResid) fT_nonconstView = fT->get1dViewNonConst();

  int cunk, punk;
  ScalarT Cval;
  ScalarT pressure;

  Teuchos::Array<LO> index(1);
  Teuchos::Array<ST> value(1);
  size_t numEntriesT;
  value[0] = j_coeff;
  Teuchos::Array<ST> matrixEntriesT;
  Teuchos::Array<LO> matrixIndicesT;


  for (unsigned int inode = 0; inode < nsNodes.size(); inode++) 
  {
    cunk = nsNodes[inode][this->coffset_];
    punk = nsNodes[inode][this->poffset_];
    pressure = xT_constView[punk];
    this->computeBCs(pressure, Cval);
    
    // replace jac values for the C dof 
    numEntriesT = jacT->getNumEntriesInLocalRow(cunk);
    matrixEntriesT.resize(numEntriesT);
    matrixIndicesT.resize(numEntriesT);
    jacT->getLocalRowCopy(cunk, matrixIndicesT(), matrixEntriesT(), numEntriesT);
    for (int i=0; i<numEntriesT; i++) matrixEntriesT[i]=0;
    jacT->replaceLocalValues(cunk, matrixIndicesT(), matrixEntriesT());

    index[0] = cunk;
    jacT->replaceLocalValues(cunk, index(), value());

    if (fillResid)
    {
      fT_nonconstView[cunk] = xT_constView[cunk] - Cval.val();
    } 
  }
}
/* Return the kth row  */
template <class Scalar> inline
void MultiVectorOperator<Scalar>
::getRow(const int& k, 
  Teuchos::Array<int>& indices, 
  Teuchos::Array<Scalar>& values) const
{
  int low = this->range()->baseGlobalNaturalIndex();
  indices.resize(cols_.size());
  values.resize(cols_.size());
  for (int j=0; j<cols_.size(); j++)
  {
    indices[j] = j;
    values[j] = cols_[j][k-low];
  }
}
void
Stokhos::GaussPattersonLegendreBasis<ordinal_type,value_type>::
getQuadPoints(ordinal_type quad_order,
	      Teuchos::Array<value_type>& quad_points,
	      Teuchos::Array<value_type>& quad_weights,
	      Teuchos::Array< Teuchos::Array<value_type> >& quad_values) const
{
#ifdef HAVE_STOKHOS_DAKOTA
  // Gauss-Patterson points have the following structure 
  // (cf. http://people.sc.fsu.edu/~jburkardt/f_src/patterson_rule/patterson_rule.html):
  //  Level l  Num points n   Precision p
  //  -----------------------------------
  //    0        1                1
  //    1        3                5
  //    2        7                11
  //    3        15               23
  //    4        31               47
  //    5        63               95
  //    6        127              191
  //    7        255              383
  // Thus for l > 0, n = 2^{l+1}-1 and p = 3*2^l-1.  So for a given quadrature
  // order p, we find the smallest l s.t. 3*s^l-1 >= p and then compute the
  // number of points n from the above.  In this case, l = ceil(log2((p+1)/3))
  ordinal_type num_points;
  if (quad_order <= ordinal_type(1))
    num_points = 1;
  else {
    ordinal_type l = std::ceil(std::log((quad_order+1.0)/3.0)/std::log(2.0));
    num_points = (1 << (l+1)) - 1; // std::pow(2,l+1)-1;
  }
  
  quad_points.resize(num_points);
  quad_weights.resize(num_points);
  quad_values.resize(num_points);

  webbur::patterson_lookup(num_points, &quad_points[0], &quad_weights[0]);

  for (ordinal_type i=0; i<num_points; i++) {
    quad_weights[i] *= 0.5;  // scale to unit measure
    quad_values[i].resize(this->p+1);
    this->evaluateBases(quad_points[i], quad_values[i]);
  }

#else
  TEUCHOS_TEST_FOR_EXCEPTION(
    true, std::logic_error, "Clenshaw-Curtis requires TriKota to be enabled!");
#endif
}
示例#11
0
inline
ordinal generate_fem_graph( ordinal N , 
			   Teuchos::Array< Teuchos::Array<ordinal> > & graph )
{
  graph.resize( N * N * N , Teuchos::Array<ordinal>() );

  ordinal total = 0 ;

  for ( int i = 0 ; i < (int) N ; ++i ) {
  for ( int j = 0 ; j < (int) N ; ++j ) {
  for ( int k = 0 ; k < (int) N ; ++k ) {

    const ordinal row = map_fem_graph_coord((int)N,i,j,k);

    graph[row].reserve(27);

    for ( int ii = -1 ; ii < 2 ; ++ii ) {
    for ( int jj = -1 ; jj < 2 ; ++jj ) {
    for ( int kk = -1 ; kk < 2 ; ++kk ) {
      if ( 0 <= i + ii && i + ii < (int) N &&
           0 <= j + jj && j + jj < (int) N &&
           0 <= k + kk && k + kk < (int) N ) {
        ordinal col = map_fem_graph_coord((int)N,i+ii,j+jj,k+kk);

        graph[row].push_back(col);
      }
    }}}
    total += graph[row].size();
  }}}

  return total ;
}
void
getRemotePIDs (const Tpetra::Import<LocalOrdinal,GlobalOrdinal,Node>& Importer,
               Teuchos::Array<int>& RemotePIDs)
{
  const Tpetra::Distributor& D = Importer.getDistributor();

  // Get the importer's data
  Teuchos::ArrayView<const LocalOrdinal> RemoteLIDs  = Importer.getRemoteLIDs();

  // Get the distributor's data
  size_t NumReceives                           = D.getNumReceives();
  Teuchos::ArrayView<const int> ProcsFrom      = D.getProcsFrom();
  Teuchos::ArrayView<const size_t> LengthsFrom = D.getLengthsFrom();

  // Resize the outgoing data structure
  RemotePIDs.resize(Importer.getNumRemoteIDs());

  // Now, for each remote ID, record who actually owns it.  This loop
  // follows the operation order in the MpiDistributor so it ought to
  // duplicate that effect.
  size_t i,j,k;
  for (i = 0, j = 0; i < NumReceives; ++i) {
    const int pid = ProcsFrom[i];
    for (k = 0; k < LengthsFrom[i]; ++k) {
      RemotePIDs[j] = pid;
      j++;
    }
  }
}
void SharedDomainMap<Mesh,CoordinateField>::computePointOrdinals(
    const RCP_CoordFieldManager& target_coord_manager,
    Teuchos::Array<GlobalOrdinal>& target_ordinals )
{
    // Set an existence value for the target coords.
    bool target_exists = true;
    if ( target_coord_manager.is_null() ) target_exists = false;
    int comm_rank = d_comm->getRank();
    GlobalOrdinal local_size = 0;

    if ( target_exists )
    {
	int point_dim = CFT::dim( *target_coord_manager->field() );
	local_size = std::distance( 
	    CFT::begin( *target_coord_manager->field() ),
	    CFT::end( *target_coord_manager->field() ) ) / point_dim;
    }

    GlobalOrdinal global_max;
    Teuchos::reduceAll<int,GlobalOrdinal>( *d_comm,
					   Teuchos::REDUCE_MAX,
					   1,
					   &local_size,
					   &global_max );

    target_ordinals.resize( local_size );
    for ( GlobalOrdinal n = 0; n < local_size; ++n )
    {
	target_ordinals[n] = comm_rank*global_max + n;
    }
}
Teuchos::Array<GO>
Albany::NodeGIDsSolutionCullingStrategy::
selectedGIDsT(Teuchos::RCP<const Tpetra_Map> sourceMapT) const
{
  Teuchos::Array<GO> result;
  {
    Teuchos::Array<GO> mySelectedGIDs;

    // Subract 1 to convert exodus GIDs to our GIDs
    for (int i=0; i<nodeGIDs_.size(); i++)
      if (sourceMapT->isNodeGlobalElement(nodeGIDs_[i] -1) ) mySelectedGIDs.push_back(nodeGIDs_[i] - 1);

    Teuchos::RCP<const Teuchos::Comm<int> >commT = sourceMapT->getComm(); 
    {
      GO selectedGIDCount;
      {
        GO mySelectedGIDCount = mySelectedGIDs.size();
        Teuchos::reduceAll<LO, GO>(*commT, Teuchos::REDUCE_SUM, 1, &mySelectedGIDCount, &selectedGIDCount); 
      }
      result.resize(selectedGIDCount);
    }

    const int ierr = Tpetra::GatherAllV(
        commT,
        mySelectedGIDs.getRawPtr(), mySelectedGIDs.size(),
        result.getRawPtr(), result.size());
    TEUCHOS_ASSERT(ierr == 0);
  }

  std::sort(result.begin(), result.end());

  return result;
}
/*!
 * \brief Find the set of entities a point neighbors.
 */
void CoarseLocalSearch::search( const Teuchos::ArrayView<const double>& point,
				const Teuchos::ParameterList& parameters,
				Teuchos::Array<Entity>& neighbors ) const
{
    // Find the leaf of nearest neighbors.
    int num_neighbors = 100;
    if ( parameters.isParameter("Coarse Local Search kNN") )
    {
	num_neighbors = parameters.get<int>("Coarse Local Search kNN");
    }
    num_neighbors = 
	std::min( num_neighbors, Teuchos::as<int>(d_entity_map.size()) );
    Teuchos::Array<unsigned> local_neighbors = 
	d_tree->nnSearch( point, num_neighbors );

    // Extract the neighbors.
    neighbors.resize( local_neighbors.size() );
    Teuchos::Array<unsigned>::const_iterator local_it;
    Teuchos::Array<Entity>::iterator entity_it;
    for ( local_it = local_neighbors.begin(),
	 entity_it = neighbors.begin();
	  local_it != local_neighbors.end();
	  ++local_it, ++entity_it )
    {
	DTK_CHECK( d_entity_map.count(*local_it) );
	*entity_it = d_entity_map.find(*local_it)->second;
    }
}
示例#16
0
void FELIX::Hydrology::constructNeumannEvaluators (const Teuchos::RCP<Albany::MeshSpecsStruct>& meshSpecs)
{
    // Note: we only enter this function if sidesets are defined in the mesh file
    // i.e. meshSpecs.ssNames.size() > 0

    Albany::BCUtils<Albany::NeumannTraits> nbcUtils;

    // Check to make sure that Neumann BCs are given in the input file
    if (!nbcUtils.haveBCSpecified(this->params))
    {
        return;
    }

    // Construct BC evaluators for all side sets and names
    // Note that the string index sets up the equation offset, so ordering is important

    std::vector<std::string> neumannNames(neq + 1);
    Teuchos::Array<Teuchos::Array<int> > offsets;
    offsets.resize(1);

    neumannNames[0] = "Hydraulic Potential";
    neumannNames[1] = "all";
    offsets[0].resize(1);
    offsets[0][0] = 0;

    // Construct BC evaluators for all possible names of conditions
    std::vector<std::string> condNames(1);
    condNames[0] = "neumann";

    nfm.resize(1); // FELIX problem only has one element block

    nfm[0] = nbcUtils.constructBCEvaluators(meshSpecs, neumannNames, dof_names, false, 0,
                                            condNames, offsets, dl,
                                            this->params, this->paramLib);
}
Teuchos::Array<int>
Albany::NodeGIDsSolutionCullingStrategy::
selectedGIDs(const Epetra_BlockMap &sourceMap) const
{
  Teuchos::Array<int> result;
  {
    Teuchos::Array<int> mySelectedGIDs;

    // Subract 1 to convert exodus GIDs to our GIDs
    for (int i=0; i<nodeGIDs_.size(); i++)
      if (sourceMap.MyGID(nodeGIDs_[i] -1) ) mySelectedGIDs.push_back(nodeGIDs_[i] - 1);

    const Epetra_Comm &comm = sourceMap.Comm();

    {
      int selectedGIDCount;
      {
        int mySelectedGIDCount = mySelectedGIDs.size();
        comm.SumAll(&mySelectedGIDCount, &selectedGIDCount, 1);
      }
      result.resize(selectedGIDCount);
    }

    const int ierr = Epetra::GatherAllV(
        comm,
        mySelectedGIDs.getRawPtr(), mySelectedGIDs.size(),
        result.getRawPtr(), result.size());
    TEUCHOS_ASSERT(ierr == 0);
  }

  std::sort(result.begin(), result.end());

  return result;
}
//---------------------------------------------------------------------------//
// Get the parameteric center of an entity.
void MoabEntityLocalMap::parametricCenter(
    const Entity& entity,
    Teuchos::Array<double>& center ) const
{
    moab::EntityType moab_type = d_moab_mesh->get_moab()->type_from_handle(
	MoabHelpers::extractEntity(entity) );

    switch( moab_type )
    {
	case moab::MBTRI:
	    center.assign( 2, 1.0 / 3.0 );
	    break;
	case moab::MBQUAD:
	    center.assign( 2, 0.0 );
	    break;
	case moab::MBTET:
	    center.assign( 3, 1.0 / 6.0 );
	    break;
	case moab::MBHEX:
	    center.assign( 3, 0.0 );
	    break;
	default:
	    center.resize( 0 );
	    break;
    }
}
示例#19
0
void
Stokhos::StieltjesPCEBasis<ordinal_type, value_type>::
getQuadPoints(ordinal_type quad_order,
	      Teuchos::Array<value_type>& quad_points,
	      Teuchos::Array<value_type>& quad_weights,
	      Teuchos::Array< Teuchos::Array<value_type> >& quad_values) const
{
#ifdef STOKHOS_TEUCHOS_TIME_MONITOR
  TEUCHOS_FUNC_TIME_MONITOR("Stokhos::StieltjesPCEBasis -- compute Gauss points");
#endif

  // Use underlying pce's quad points, weights, values
  if (use_pce_quad_points) {
    quad_points = pce_vals;
    quad_weights = pce_weights;
    quad_values = phi_vals;
    return;
  }

  // Call base class
  ordinal_type num_points = 
    static_cast<ordinal_type>(std::ceil((quad_order+1)/2.0));

  // We can't reliably generate quadrature points of order > 2*p
  //if (!project_integrals && quad_order > 2*this->p)
  if (quad_order > 2*this->p)
    quad_order = 2*this->p;
  Stokhos::RecurrenceBasis<ordinal_type,value_type>::getQuadPoints(quad_order, 
								   quad_points, 
								   quad_weights,
								   quad_values);

  // Fill in the rest of the points with zero weight
  if (quad_weights.size() < num_points) {
    ordinal_type old_size = quad_weights.size();
    quad_weights.resize(num_points);
    quad_points.resize(num_points);
    quad_values.resize(num_points);
    for (ordinal_type i=old_size; i<num_points; i++) {
      quad_weights[i] = value_type(0);
      quad_points[i] = quad_points[0];
      quad_values[i].resize(this->p+1);
      this->evaluateBases(quad_points[i], quad_values[i]);
    }
  }
}
示例#20
0
void m2iGetArrayDims(Teuchos::Array<int> &dim_array, const mxArray* a, bool strip_last)
{
    // Get the size of the input mxArray
    int number_of_dims = mxGetNumberOfDimensions(a);
    // Get pointer to dimensions array
    //const int* dim_ptr = mxGetDimensions(a);
    const mwSize* dim_ptr = mxGetDimensions(a);
    // Resize and fill Teuchos array
    dim_array.resize(number_of_dims);
    for(int i = 0; i < number_of_dims; i++)
    {
        dim_array[number_of_dims - i - 1] = *dim_ptr++;
    }
    if(strip_last && (number_of_dims == 2) && (dim_array[1] == 1))
    {
        dim_array.resize(1);
    }
}
  void
  RowGraph<LocalOrdinal,GlobalOrdinal,Node>::
  pack (const Teuchos::ArrayView<const LocalOrdinal>& exportLIDs,
	Teuchos::Array<GlobalOrdinal>& exports,
	const Teuchos::ArrayView<size_t>& numPacketsPerLID,
	size_t& constantNumPackets,
	Distributor& distor) const
  {
    using Teuchos::Array;
    typedef LocalOrdinal LO;
    typedef GlobalOrdinal GO;
    typedef Map<LO, GO, Node> map_type;
    const char tfecfFuncName[] = "packAndPrepare";
    (void) distor; // forestall "unused argument" compiler warning

    TEUCHOS_TEST_FOR_EXCEPTION_CLASS_FUNC(
      exportLIDs.size() != numPacketsPerLID.size(), std::runtime_error,
      ": exportLIDs and numPacketsPerLID must have the same size.");

    const map_type& srcMap = * (this->getRowMap ());
    constantNumPackets = 0;

    // Set numPacketsPerLID[i] to the number of entries owned by the
    // calling process in (local) row exportLIDs[i] of the graph, that
    // the caller wants us to send out.  Compute the total number of
    // packets (that is, entries) owned by this process in all the
    // rows that the caller wants us to send out.
    size_t totalNumPackets = 0;
    Array<GO> row;
    for (LO i = 0; i < exportLIDs.size (); ++i) {
      const GO GID = srcMap.getGlobalElement (exportLIDs[i]);
      size_t row_length = this->getNumEntriesInGlobalRow (GID);
      numPacketsPerLID[i] = row_length;
      totalNumPackets += row_length;
    }

    exports.resize (totalNumPackets);

    // Loop again over the rows to export, and pack rows of indices
    // into the output buffer.
    size_t exportsOffset = 0;
    for (LO i = 0; i < exportLIDs.size (); ++i) {
      const GO GID = srcMap.getGlobalElement (exportLIDs[i]);
      size_t row_length = this->getNumEntriesInGlobalRow (GID);
      row.resize (row_length);
      size_t check_row_length = 0;
      this->getGlobalRowCopy (GID, row (), check_row_length);
      typename Array<GO>::const_iterator row_iter = row.begin();
      typename Array<GO>::const_iterator row_end = row.end();
      size_t j = 0;
      for (; row_iter != row_end; ++row_iter, ++j) {
        exports[exportsOffset+j] = *row_iter;
      }
      exportsOffset += row.size ();
    }
  }
void
Albany::SolutionAverageResponseFunction::
evaluateTangent(const double alpha, 
		const double beta,
		const double /*omega*/,
		const double /*current_time*/,
		bool /*sum_derivs*/,
    const Teuchos::RCP<const Thyra_Vector>& x,
    const Teuchos::RCP<const Thyra_Vector>& /*xdot*/,
    const Teuchos::RCP<const Thyra_Vector>& /*xdotdot*/,
		const Teuchos::Array<ParamVec>& /*p*/,
		ParamVec* /*deriv_p*/,
    const Teuchos::RCP<const Thyra_MultiVector>& Vx,
    const Teuchos::RCP<const Thyra_MultiVector>& /*Vxdot*/,
    const Teuchos::RCP<const Thyra_MultiVector>& /*Vxdotdot*/,
    const Teuchos::RCP<const Thyra_MultiVector>& /*Vp*/,
		const Teuchos::RCP<Thyra_Vector>& g,
		const Teuchos::RCP<Thyra_MultiVector>& gx,
		const Teuchos::RCP<Thyra_MultiVector>& gp)
{
  // Evaluate response g
  if (!g.is_null()) {
    evaluateResponseImpl(*x,*g);
  }

  // Evaluate tangent of g: dg/dx*Vx + dg/dxdot*Vxdot + dg/dp*Vp
  //                      =    gx    +       0        +    gp
  // If Vx is null, Vx is the identity
  if (!gx.is_null()) {
    if (!Vx.is_null()) {
      if (ones.is_null() || ones->domain()->dim()!=Vx->domain()->dim()) {
        ones = Thyra::createMembers(Vx->range(), Vx->domain()->dim());
        ones->assign(1.0);
      }
      Teuchos::Array<ST> means; 
      means.resize(Vx->domain()->dim());
      Vx->dots(*ones,means());
      for (auto& mean : means) {
        mean /= Vx->domain()->dim();
      }
      for (int j=0; j<Vx->domain()->dim(); j++) {  
        gx->col(j)->assign(means[j]);
      }
    }
    else {
      gx->assign(1.0/x->space()->dim());
    }
    gx->scale(alpha);
  }
  
  if (!gp.is_null()) {
    gp->assign(0.0);
  }
}
示例#23
0
void getLocalRowValues (const Teuchos::RCP<Thyra_LinearOp>& lop,
                        const LO lrow,
                        Teuchos::Array<LO>& indices,
                        Teuchos::Array<ST>& values)
{
  // Allow failure, since we don't know what the underlying linear algebra is
  auto tmat = getConstTpetraMatrix(lop,false);
  if (!tmat.is_null()) {
    auto numEntries = tmat->getNumEntriesInLocalRow(lrow);
    indices.resize(numEntries);
    values.resize(numEntries);
    tmat->getLocalRowCopy(lrow,indices,values,numEntries);
    return;
  }

  // TODO: add epetra

  // If all the tries above are not successful, throw an error.
  TEUCHOS_TEST_FOR_EXCEPTION (true, std::runtime_error, "Error! Could not cast Thyra_LinearOp to any of the supported concrete types.\n");
}
示例#24
0
void EpetraVector::getElements(const OrdType* globalIndices, int numElems,
  Teuchos::Array<double>& elems) const
{
  elems.resize(numElems);
  const Epetra_BlockMap& myMap = epetraVec()->Map();
  RCP<const Epetra_Vector> epv = epetraVec();

  for (int i=0; i<numElems; i++)
  {
    elems[i] = (*epv)[myMap.LID(globalIndices[i])];
  }
}
void LibmeshAdjacencies::getLibmeshAdjacencies<libMesh::Elem,libMesh::Node>(
    const Teuchos::Ptr<libMesh::Elem>& entity,
    Teuchos::Array<Teuchos::Ptr<libMesh::Node> >& adjacent_entities
    ) const
{
    int num_nodes = entity->n_nodes();
    adjacent_entities.resize( num_nodes );
    for ( int n = 0; n < num_nodes; ++n )
    {
    	adjacent_entities[n] = Teuchos::ptr( entity->get_node(n) );
    }
}
示例#26
0
void Dirichlet<PHAL::AlbanyTraits::Jacobian, Traits>::
evaluateFields(typename Traits::EvalData dirichletWorkset)
{


  Teuchos::RCP<Tpetra_Vector> fT = dirichletWorkset.fT;
  Teuchos::RCP<const Tpetra_Vector> xT = dirichletWorkset.xT;
  Teuchos::ArrayRCP<const ST> xT_constView = xT->get1dView();
  Teuchos::RCP<Tpetra_CrsMatrix> jacT = dirichletWorkset.JacT;

  const RealType j_coeff = dirichletWorkset.j_coeff;
  const std::vector<std::vector<int> >& nsNodes = dirichletWorkset.nodeSets->find(this->nodeSetID)->second;

  bool fillResid = (fT != Teuchos::null);
  Teuchos::ArrayRCP<ST> fT_nonconstView;                                         
  if (fillResid) fT_nonconstView = fT->get1dViewNonConst();

  Teuchos::Array<LO> index(1);
  Teuchos::Array<ST> value(1); 
  size_t numEntriesT;  
  value[0] = j_coeff; 
  Teuchos::Array<ST> matrixEntriesT; 
  Teuchos::Array<LO> matrixIndicesT; 

  for (unsigned int inode = 0; inode < nsNodes.size(); inode++) {
      int lunk = nsNodes[inode][this->offset];
      index[0] = lunk; 
      numEntriesT = jacT->getNumEntriesInLocalRow(lunk);
      matrixEntriesT.resize(numEntriesT); 
      matrixIndicesT.resize(numEntriesT); 

      jacT->getLocalRowCopy(lunk, matrixIndicesT(), matrixEntriesT(), numEntriesT); 
      for (int i=0; i<numEntriesT; i++) matrixEntriesT[i]=0;
      jacT->replaceLocalValues(lunk, matrixIndicesT(), matrixEntriesT()); 

      jacT->replaceLocalValues(lunk, index(), value()); 
      
      if (fillResid) fT_nonconstView[lunk] = xT_constView[lunk] - this->value.val();
  }
}
示例#27
0
// Neumann BCs
void
Albany::HeatProblem::constructNeumannEvaluators(const Teuchos::RCP<Albany::MeshSpecsStruct>& meshSpecs)
{
   // Note: we only enter this function if sidesets are defined in the mesh file
   // i.e. meshSpecs.ssNames.size() > 0

   Albany::BCUtils<Albany::NeumannTraits> bcUtils;

   // Check to make sure that Neumann BCs are given in the input file

   if(!bcUtils.haveBCSpecified(this->params))

      return;

   // Construct BC evaluators for all side sets and names
   // Note that the string index sets up the equation offset, so ordering is important
   std::vector<std::string> bcNames(neq);
   Teuchos::ArrayRCP<std::string> dof_names(neq);
   Teuchos::Array<Teuchos::Array<int> > offsets;
   offsets.resize(neq);

   bcNames[0] = "T";
   dof_names[0] = "Temperature";
   offsets[0].resize(1);
   offsets[0][0] = 0;


   // Construct BC evaluators for all possible names of conditions
   // Should only specify flux vector components (dudx, dudy, dudz), or dudn, not both
   std::vector<std::string> condNames(5);
     //dudx, dudy, dudz, dudn, scaled jump (internal surface), or robin (like DBC plus scaled jump)

   // Note that sidesets are only supported for two and 3D currently
   if(numDim == 2)
    condNames[0] = "(dudx, dudy)";
   else if(numDim == 3)
    condNames[0] = "(dudx, dudy, dudz)";
   else
    TEUCHOS_TEST_FOR_EXCEPTION(true, Teuchos::Exceptions::InvalidParameter,
       std::endl << "Error: Sidesets only supported in 2 and 3D." << std::endl);

   condNames[1] = "dudn";
   condNames[2] = "scaled jump";
   condNames[3] = "robin";
   condNames[4] = "radiate";

   nfm.resize(1); // Heat problem only has one physics set
   nfm[0] = bcUtils.constructBCEvaluators(meshSpecs, bcNames, dof_names, false, 0,
                                  condNames, offsets, dl, this->params, this->paramLib, materialDB);

}
void
Stokhos::MonoProjPCEBasis<ordinal_type, value_type>::
getQuadPoints(ordinal_type quad_order,
	      Teuchos::Array<value_type>& quad_points,
	      Teuchos::Array<value_type>& quad_weights,
	      Teuchos::Array< Teuchos::Array<value_type> >& quad_values) const
{
#ifdef STOKHOS_TEUCHOS_TIME_MONITOR
  TEUCHOS_FUNC_TIME_MONITOR("Stokhos::MonoProjPCEBasis -- compute Gauss points");
#endif

  // Call base class
  ordinal_type num_points = 
    static_cast<ordinal_type>(std::ceil((quad_order+1)/2.0));

  // We can't always reliably generate quadrature points of order > 2*p
  // when using sparse grids for the underlying quadrature
  if (limit_integration_order && quad_order > 2*this->p)
    quad_order = 2*this->p;
  Stokhos::RecurrenceBasis<ordinal_type,value_type>::getQuadPoints(quad_order, 
								   quad_points, 
								   quad_weights,
								   quad_values);

  // Fill in the rest of the points with zero weight
  if (quad_weights.size() < num_points) {
    ordinal_type old_size = quad_weights.size();
    quad_weights.resize(num_points);
    quad_points.resize(num_points);
    quad_values.resize(num_points);
    for (ordinal_type i=old_size; i<num_points; i++) {
      quad_weights[i] = value_type(0);
      quad_points[i] = quad_points[0];
      quad_values[i].resize(this->p+1);
      evaluateBases(quad_points[i], quad_values[i]);
    }
  }
}
示例#29
0
// =============================================================================
void
VIO::EpetraMesh::Writer::
setValues( const Epetra_MultiVector          & x,
           const Teuchos::Array<std::string> & scalarsNames
         )
{
  unsigned int numVecs = x.NumVectors();
  unsigned int numVariables = x.GlobalLength();

  unsigned int numNodes = mesh_->getNodesMap()->NumGlobalElements();

  // make sure the sizes match the mesh
  if ( !mesh_.is_null() )
      TEUCHOS_ASSERT_EQUALITY( numVariables, 2*numNodes );

  // cast into a vtkUnstructuredGrid
  vtkSmartPointer<vtkUnstructuredGrid> vtkMesh =
      dynamic_cast<vtkUnstructuredGrid*> ( vtkDataSet_.GetPointer() );
  TEUCHOS_ASSERT_INEQUALITY( 0, !=, vtkMesh );

  // get scalarsNames, and insert default names if empty
  Teuchos::Array<std::string> scNames ( scalarsNames );
  if ( scNames.empty() )
  {
      scNames.resize ( numVecs );
      for ( int vec=0; vec<numVecs; vec++ )
          scNames[vec] = "x" + EpetraExt::toString ( vec );
  }

  // fill the scalar field
  vtkSmartPointer<vtkDoubleArray> scalars =
      vtkSmartPointer<vtkDoubleArray>::New();

  // real and imaginary part
  scalars->SetNumberOfComponents ( 2 );

  for ( int vec=0; vec<numVecs; vec++ )
  {
      scalars->SetName ( scNames[vec].c_str() );
      for ( int k=0; k<numNodes; k++ )
      {
//           const unsigned int dof_id = libmeshMesh_->node(k).dof_number(0,k,0);
          scalars->InsertNextValue ( x[vec][2*k] );
          scalars->InsertNextValue ( x[vec][2*k+1] );
      }
      vtkMesh->GetPointData()->AddArray ( scalars );
  }

  return;
}
void
Stokhos::StieltjesPCEBasis<ordinal_type, value_type>::
getQuadPoints(ordinal_type quad_order,
	      Teuchos::Array<value_type>& quad_points,
	      Teuchos::Array<value_type>& quad_weights,
	      Teuchos::Array< Teuchos::Array<value_type> >& quad_values) const
{
  TEUCHOS_FUNC_TIME_MONITOR("Stokhos::StieltjesPCEBasis -- compute Gauss points");

  // Use underlying pce's quad points, weights, values
  if (use_pce_quad_points) {
    quad_points = pce_vals;
    quad_weights = pce_weights;
    quad_values = phi_vals;
    return;
  }

  // Call base class
  ordinal_type num_points = 
    static_cast<ordinal_type>(std::ceil((quad_order+1)/2.0));
  if (quad_order > 2*this->p)
    quad_order = 2*this->p;
  Stokhos::RecurrenceBasis<ordinal_type,value_type>::getQuadPoints(quad_order, 
								   quad_points, 
								   quad_weights,
								   quad_values);
  if (quad_weights.size() < num_points) {
    ordinal_type old_size = quad_weights.size();
    quad_weights.resize(num_points);
    quad_points.resize(num_points);
    quad_values.resize(num_points);
    for (ordinal_type i=old_size; i<num_points; i++) {
      quad_values[i].resize(this->p+1);
      evaluateBases(quad_points[i], quad_values[i]);
    }
  }
}