//
// LAPACK++ 1.1 Linear Algebra Package 1.1
// University of Tennessee, Knoxvilee, TN.
// Oak Ridge National Laboratory, Oak Ridge, TN.
// Authors: J. J. Dongarra, E. Greaser, R. Pozo, D. Walker
// (C) 1992-1996 All Rights Reserved
//
// NOTICE
//
// Permission to use, copy, modify, and distribute this software and
// its documentation for any purpose and without fee is hereby granted
// provided that the above copyright notice appear in all copies and
// that both the copyright notice and this permission notice appear in
// supporting documentation.
//
// Neither the Institutions (University of Tennessee, and Oak Ridge National
// Laboratory) nor the Authors make any representations about the suitability
// of this software for any purpose. This software is provided ``as is''
// without express or implied warranty.
//
// LAPACK++ was funded in part by the U.S. Department of Energy, the
// National Science Foundation and the State of Tennessee.
#ifdef HAVE_CONFIG_H
# include <config.h>
#endif
#include "lafnames.h"
#include LA_EXCEPTION_H
#include VECTOR_COMPLEX_H
#include "vtmpl.h"
VectorComplex::VectorComplex(unsigned n)
: p(new vref_type(n))
, data(p->data)
{
if (!data) throw LaException("VectorComplex(unsigned)", "out of memory");
}
VectorComplex::VectorComplex(const VectorComplex& m)
{
// shallow assignment semantics
ref_vref(m.p);
}
VectorComplex::VectorComplex(value_type *d, unsigned n)
: p(new vref_type(d, n))
, data(p->data)
{
if (!d) throw LaException("VectorComplex(unsigned)", "data is NULL");
}
VectorComplex::VectorComplex(value_type *d, unsigned m, unsigned n,
bool row_ordering)
: p(row_ordering ? new vref_type(m*n) : new vref_type(d, m*n))
, data(p->data)
{
if (!d)
throw LaException("VectorComplex", "data is NULL");
if(!row_ordering)
{
// nothing else to do
}
else // row ordering
{
if (!data)
throw LaException("VectorComplex", "out of memory");
for(unsigned i=0; i < m*n; i++)
{
data[m*(i%n)+(i/n)]=d[i]; // reorder the data to column-major
}
}
}
VectorComplex::VectorComplex(unsigned n, value_type scalar)
: p(new vref_type(n))
, data(p->data)
{
if (!data)
throw LaException("VectorComplex(int,double)", "out of memory");
vtmpl::assign(*this, scalar);
}
VectorComplex::~VectorComplex()
{
unref_vref();
}
int VectorComplex::resize(unsigned d)
{
return vtmpl::resize(*this, d);
}
VectorComplex& VectorComplex::inject(const VectorComplex& m)
{
if (m.size() != size())
throw LaException("VectorComplex::inject(VectorComplex)", "vector sizes do not match");
return vtmpl::inject(*this, m);
}
VectorComplex& VectorComplex::copy(const VectorComplex &m)
{
return vtmpl::copy(*this, m);
}
std::ostream& operator<<(std::ostream& s, const VectorComplex& m)
{
return vtmpl::print(s, m);
}
VectorComplex& VectorComplex::operator=(value_type scalar)
{
// Very simple version:
//for (int i=0; i<size(); i++)
// data[i] = scalar;
//return *this;
// Less simple version:
//return vtmpl::assign(*this, scalar);
// Heavily optimized version.
// Cache the complex value
double s_re = scalar.r;
double s_im = scalar.i;
value_type * iter = data;
value_type * end;
const int _blocksize = 8;
// This idea and algorithm is borrowed from dscal.f
int m = size() % _blocksize;
if (m != 0)
{
end = data + m;
for ( ; iter != end; ++iter)
{
iter->r = s_re;
iter->i = s_im;
}
if (size() < _blocksize)
return *this;
}
end = data + size();
for ( ; iter != end; iter += _blocksize)
{
iter->r =
iter[1].r =
iter[2].r =
iter[3].r =
iter[4].r =
iter[5].r =
iter[6].r =
iter[7].r =
s_re;
iter->i =
iter[1].i =
iter[2].i =
iter[3].i =
iter[4].i =
iter[5].i =
iter[6].i =
iter[7].i =
s_im;
}
return *this;
}
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