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/// \file Tsqr_DistTsqr.hpp
/// \brief Internode part of TSQR.
///
#ifndef __TSQR_Tsqr_DistTsqr_hpp
#define __TSQR_Tsqr_DistTsqr_hpp
#include <Tsqr_DistTsqrHelper.hpp>
#include <Tsqr_DistTsqrRB.hpp>
#include <Teuchos_ParameterList.hpp>
#include <Teuchos_ParameterListAcceptorDefaultBase.hpp>
#include <Teuchos_ScalarTraits.hpp>
#include <utility> // std::pair
namespace TSQR {
/// \class DistTsqr
/// \brief Internode part of TSQR.
/// \author Mark Hoemmen
///
/// \tparam LocalOrdinal Index type for dense matrices of Scalar.
/// \tparam Scalar Value type for matrices to factor.
///
/// This class combines the square R factors computed by the
/// intranode TSQR factorization (\c NodeTsqr subclass) on
/// individual MPI processes.
///
/// It should be possible to instantiate
/// DistTsqr<LocalOrdinal,Scalar> for any LocalOrdinal and Scalar
/// types for which \c Combine<LocalOrdinal, Scalar> and \c
/// LAPACK<LocalOrdinal, Scalar> can be instantiated.
template<class LocalOrdinal, class Scalar>
class DistTsqr : public Teuchos::ParameterListAcceptorDefaultBase {
public:
typedef Scalar scalar_type;
typedef LocalOrdinal ordinal_type;
typedef MatView<ordinal_type, scalar_type > mat_view_type;
typedef std::vector<std::vector<scalar_type> > VecVec;
typedef std::pair<VecVec, VecVec> FactorOutput;
typedef int rank_type;
private:
typedef Teuchos::ScalarTraits<Scalar> STS;
public:
/// \brief Constructor (that accepts a parameter list).
///
/// \param plist [in/out] List of parameters for configuring TSQR.
/// The specific parameter keys that are read depend on the TSQR
/// implementation. For details, call \c getValidParameters()
/// and examine the documentation embedded therein.
DistTsqr (const Teuchos::RCP<Teuchos::ParameterList>& plist)
{
setParameterList (plist);
}
//! Constructor (that uses default parameters).
DistTsqr ()
{
setParameterList (Teuchos::null);
}
void
setParameterList (const Teuchos::RCP<Teuchos::ParameterList>& plist)
{
using Teuchos::ParameterList;
using Teuchos::parameterList;
using Teuchos::RCP;
RCP<ParameterList> params = plist.is_null() ?
parameterList (*getValidParameters()) : plist;
// Do nothing for now, other than store the list.
this->setMyParamList (params);
}
Teuchos::RCP<const Teuchos::ParameterList>
getValidParameters() const
{
return Teuchos::parameterList ("DistTsqr"); // Empty list for now.
}
/// \brief Finish initialization using the messenger object.
///
/// \param messenger [in/out] An object handling communication
/// between (MPI) process(es).
void init (const Teuchos::RCP<MessengerBase<scalar_type> >& messenger)
{
messenger_ = messenger;
reduceBroadcastImpl_ =
Teuchos::rcp (new DistTsqrRB<ordinal_type, scalar_type> (messenger_));
}
/// \brief Rank of this (MPI) process.
///
/// Rank is computed via MPI_Comm_rank() on the underlying
/// communicator, if the latter is an MPI communicator. If it's a
/// serial "communicator," the rank is always zero.
rank_type rank() const {
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
return messenger_->rank();
}
/// \brief Total number of MPI processes in this communicator.
///
/// The size is communicated via MPI_Comm_size() on the underlying
/// communicator, if the latter is an MPI communicator. If it's a
/// serial "communicator," the size is always one.
rank_type size() const {
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
return messenger_->size();
}
/// \brief Destructor.
///
/// The destructor doesn't need to do anything, thanks to smart
/// pointers.
virtual ~DistTsqr () {}
/// \brief Does the R factor have a nonnegative diagonal?
///
/// DistTsqr implements a QR factorization (of a distributed
/// matrix with a special structure). Some, but not all, QR
/// factorizations produce an R factor whose diagonal may include
/// negative entries. This Boolean tells you whether DistTsqr
/// promises to compute an R factor whose diagonal entries are all
/// nonnegative.
bool QR_produces_R_factor_with_nonnegative_diagonal () const {
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
typedef Combine<ordinal_type, scalar_type> combine_type;
return combine_type::QR_produces_R_factor_with_nonnegative_diagonal() &&
reduceBroadcastImpl_->QR_produces_R_factor_with_nonnegative_diagonal();
}
/// \brief Internode TSQR with explicit Q factor.
///
/// Call this routine, instead of \c factor() and \c explicit_Q(),
/// if you want to compute the QR factorization and only want the
/// Q factor in explicit form (i.e., as a matrix).
///
/// \param R_mine [in/out] View of a matrix with at least as many
/// rows as columns. On input: upper triangular matrix (R
/// factor from intranode TSQR); different on each process.. On
/// output: R factor from intranode QR factorization; bitwise
/// identical on all processes, since it is effectively
/// broadcast from Proc 0.
///
/// \param Q_mine [out] View of a matrix with the same number of
/// rows as R_mine has columns. On output: this process'
/// component of the internode Q factor. (Write into the top
/// block of this process' entire Q factor, fill the rest of Q
/// with zeros, and call intranode TSQR's apply() on it, to get
/// the final explicit Q factor.)
///
/// \param forceNonnegativeDiagonal [in] If true, then (if
/// necessary) do extra work (modifying both the Q and R
/// factors) in order to force the R factor to have a
/// nonnegative diagonal.
void
factorExplicit (mat_view_type R_mine,
mat_view_type Q_mine,
const bool forceNonnegativeDiagonal=false)
{
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
reduceBroadcastImpl_->factorExplicit (R_mine, Q_mine,
forceNonnegativeDiagonal);
}
/// \brief Get cumulative timings for \c factorExplicit().
///
/// Fill in the timings vector with cumulative timings from
/// factorExplicit(). The vector gets resized to fit all the
/// timings.
void
getFactorExplicitTimings (std::vector<TimeStats>& stats) const
{
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
reduceBroadcastImpl_->getStats (stats);
}
/// \brief Get labels for timings for \c factorExplicit().
///
/// Fill in the labels vector with the string labels for the
/// timings from factorExplicit(). The vector gets resized to fit
/// all the labels.
void
getFactorExplicitTimingLabels (std::vector<std::string>& labels) const
{
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
reduceBroadcastImpl_->getStatsLabels (labels);
}
/// \brief Compute QR factorization of R factors, one per MPI process.
///
/// Compute the QR factorization of the P*ncols by ncols matrix
/// consisting of all P nodes' R_mine upper triangular matrices
/// stacked on top of each other. Generally these upper triangular
/// matrices should come from the QR factorization (perhaps computed
/// by sequential or node-parallel TSQR) of a general matrix on each
/// node.
///
/// \note "ncols" below is the number of columns in the matrix to
/// factor. Should be the same on all nodes.
///
/// \param R_mine [in,out] On input, an ncols by ncols upper triangular
/// matrix with leading dimension ncols, stored unpacked (as a general
/// matrix). Elements below the diagonal are ignored. On output, the
/// final R factor of the QR factorization of all nodes' different
/// R_mine inputs. The final R factor is replicated over all nodes.
///
/// \return Two arrays with the same number of elements: first, an
/// array of "local Q factors," and second, an array of "local tau
/// arrays." These together form an implicit representation of
/// the Q factor. They should be passed into the apply() and
/// explicit_Q() functions as the "factorOutput" parameter.
FactorOutput
factor (mat_view_type R_mine)
{
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
VecVec Q_factors, tau_arrays;
DistTsqrHelper<ordinal_type, scalar_type> helper;
const ordinal_type ncols = R_mine.ncols();
std::vector< scalar_type > R_local (ncols*ncols);
copy_matrix (ncols, ncols, &R_local[0], ncols, R_mine.get(), R_mine.lda());
const int P = messenger_->size();
const int my_rank = messenger_->rank();
const int first_tag = 0;
std::vector<scalar_type> work (ncols);
helper.factor_helper (ncols, R_local, my_rank, 0, P-1, first_tag,
messenger_.get(), Q_factors, tau_arrays, work);
copy_matrix (ncols, ncols, R_mine.get(), R_mine.lda(), &R_local[0], ncols);
return std::make_pair (Q_factors, tau_arrays);
}
//! Apply the result of \c factor() to the distributed matrix C.
void
apply (const ApplyType& apply_type,
const ordinal_type ncols_C,
const ordinal_type ncols_Q,
scalar_type C_mine[],
const ordinal_type ldc_mine,
const FactorOutput& factor_output)
{
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
const bool transposed = apply_type.transposed();
TEUCHOS_TEST_FOR_EXCEPTION(transposed, std::logic_error,
"DistTsqr: Applying Q^T or Q^H has not yet "
"been implemented.");
const int P = messenger_->size();
const int my_rank = messenger_->rank();
const int first_tag = 0;
std::vector<scalar_type> C_other (ncols_C * ncols_C);
std::vector<scalar_type> work (ncols_C);
const VecVec& Q_factors = factor_output.first;
const VecVec& tau_arrays = factor_output.second;
// assert (Q_factors.size() == tau_arrays.size());
const int cur_pos = Q_factors.size() - 1;
DistTsqrHelper<ordinal_type, scalar_type> helper;
helper.apply_helper (apply_type, ncols_C, ncols_Q, C_mine, ldc_mine,
&C_other[0], my_rank, 0, P-1, first_tag,
messenger_.get(), Q_factors, tau_arrays, cur_pos,
work);
}
//! Apply the result of \c factor() to compute the explicit Q factor.
void
explicit_Q (const ordinal_type ncols_Q,
scalar_type Q_mine[],
const ordinal_type ldq_mine,
const FactorOutput& factor_output)
{
TEUCHOS_TEST_FOR_EXCEPTION(! ready(), std::logic_error,
"Before using DistTsqr computational methods, "
"you must first call init() with a valid "
"MessengerBase instance.");
const int myRank = messenger_->rank ();
fill_matrix (ncols_Q, ncols_Q, Q_mine, ldq_mine, STS::zero());
if (myRank == 0) {
for (ordinal_type j = 0; j < ncols_Q; ++j)
Q_mine[j + j*ldq_mine] = STS::one();
}
apply (ApplyType::NoTranspose, ncols_Q, ncols_Q,
Q_mine, ldq_mine, factor_output);
}
private:
Teuchos::RCP<MessengerBase<scalar_type> > messenger_;
Teuchos::RCP<DistTsqrRB<ordinal_type, scalar_type> > reduceBroadcastImpl_;
/// \brief Whether this object is ready to perform computations.
///
/// It is <i>not</i> ready until after \c init() has been called.
bool ready() const {
return ! messenger_.is_null() && ! reduceBroadcastImpl_.is_null();
}
};
} // namespace TSQR
#endif // __TSQR_Tsqr_DistTsqr_hpp
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