diff -r 000000000000 -r bde4ae8d615e os/ossrv/ossrv_pub/boost_apis/boost/numeric/ublas/blas.hpp
--- /dev/null	Thu Jan 01 00:00:00 1970 +0000
+++ b/os/ossrv/ossrv_pub/boost_apis/boost/numeric/ublas/blas.hpp	Fri Jun 15 03:10:57 2012 +0200
@@ -0,0 +1,300 @@
+//
+//  Copyright (c) 2000-2002
+//  Joerg Walter, Mathias Koch
+//
+//  Permission to use, copy, modify, distribute and sell this software
+//  and its documentation for any purpose is hereby granted without fee,
+//  provided that the above copyright notice appear in all copies and
+//  that both that copyright notice and this permission notice appear
+//  in supporting documentation.  The authors make no representations
+//  about the suitability of this software for any purpose.
+//  It is provided "as is" without express or implied warranty.
+//
+//  The authors gratefully acknowledge the support of
+//  GeNeSys mbH & Co. KG in producing this work.
+//
+
+#ifndef _BOOST_UBLAS_BLAS_
+#define _BOOST_UBLAS_BLAS_
+
+#include <boost/numeric/ublas/traits.hpp>
+
+namespace boost { namespace numeric { namespace ublas {
+
+    namespace blas_1 {
+
+          /** \namespace boost::numeric::ublas::blas_1
+                  \brief wrapper functions for level 1 blas
+          */
+
+
+          /** \brief 1-Norm: \f$\sum_i |x_i|\f$
+                  \ingroup blas1
+           */
+        template<class V>
+        typename type_traits<typename V::value_type>::real_type
+        asum (const V &v) {
+            return norm_1 (v);
+        }
+          /** \brief 2-Norm: \f$\sum_i |x_i|^2\f$
+                  \ingroup blas1
+           */
+        template<class V>
+        typename type_traits<typename V::value_type>::real_type
+        nrm2 (const V &v) {
+            return norm_2 (v);
+        }
+          /** \brief element with larges absolute value: \f$\max_i |x_i|\f$
+                  \ingroup blas1
+          */                 
+        template<class V>
+        typename type_traits<typename V::value_type>::real_type
+        amax (const V &v) {
+            return norm_inf (v);
+        }
+
+          /** \brief inner product of vectors \a v1 and \a v2
+                  \ingroup blas1
+          */                 
+        template<class V1, class V2>
+        typename promote_traits<typename V1::value_type, typename V2::value_type>::promote_type
+        dot (const V1 &v1, const V2 &v2) {
+            return inner_prod (v1, v2);
+        }
+
+          /** \brief copy vector \a v2 to \a v1
+                  \ingroup blas1
+          */                 
+        template<class V1, class V2>
+        V1 &
+        copy (V1 &v1, const V2 &v2) {
+            return v1.assign (v2);
+        }
+
+          /** \brief swap vectors \a v1 and \a v2
+                  \ingroup blas1
+          */                 
+        template<class V1, class V2>
+        void swap (V1 &v1, V2 &v2) {
+            v1.swap (v2);
+        }
+
+          /** \brief scale vector \a v with scalar \a t
+                  \ingroup blas1
+          */                 
+        template<class V, class T>
+        V &
+        scal (V &v, const T &t) {
+            return v *= t;
+        }
+
+          /** \brief compute \a v1 = \a v1 + \a t * \a v2
+                  \ingroup blas1
+          */                 
+        template<class V1, class T, class V2>
+        V1 &
+        axpy (V1 &v1, const T &t, const V2 &v2) {
+            return v1.plus_assign (t * v2);
+        }
+
+          /** \brief apply plane rotation
+                  \ingroup blas1
+          */                 
+        template<class T1, class V1, class T2, class V2>
+        void
+        rot (const T1 &t1, V1 &v1, const T2 &t2, V2 &v2) {
+            typedef typename promote_traits<typename V1::value_type, typename V2::value_type>::promote_type promote_type;
+            vector<promote_type> vt (t1 * v1 + t2 * v2);
+            v2.assign (- t2 * v1 + t1 * v2);
+            v1.assign (vt);
+        }
+
+    }
+
+    namespace blas_2 {
+
+          /** \namespace boost::numeric::ublas::blas_2
+                  \brief wrapper functions for level 2 blas
+          */
+
+          /** \brief multiply vector \a v with triangular matrix \a m
+                  \ingroup blas2
+                  \todo: check that matrix is really triangular
+          */                 
+        template<class V, class M>
+        V &
+        tmv (V &v, const M &m) {
+            return v = prod (m, v);
+        }
+
+          /** \brief solve \a m \a x = \a v in place, \a m is triangular matrix
+                  \ingroup blas2
+          */                 
+        template<class V, class M, class C>
+        V &
+        tsv (V &v, const M &m, C) {
+            return v = solve (m, v, C ());
+        }
+
+          /** \brief compute \a v1 = \a t1 * \a v1 + \a t2 * (\a m * \a v2)
+                  \ingroup blas2
+          */                 
+        template<class V1, class T1, class T2, class M, class V2>
+        V1 &
+        gmv (V1 &v1, const T1 &t1, const T2 &t2, const M &m, const V2 &v2) {
+            return v1 = t1 * v1 + t2 * prod (m, v2);
+        }
+
+          /** \brief rank 1 update: \a m = \a m + \a t * (\a v1 * \a v2<sup>T</sup>)
+                  \ingroup blas2
+          */                 
+        template<class M, class T, class V1, class V2>
+        M &
+        gr (M &m, const T &t, const V1 &v1, const V2 &v2) {
+#ifndef BOOST_UBLAS_SIMPLE_ET_DEBUG
+            return m += t * outer_prod (v1, v2);
+#else
+            return m = m + t * outer_prod (v1, v2);
+#endif
+        }
+
+          /** \brief symmetric rank 1 update: \a m = \a m + \a t * (\a v * \a v<sup>T</sup>)
+                  \ingroup blas2
+          */                 
+        template<class M, class T, class V>
+        M &
+        sr (M &m, const T &t, const V &v) {
+#ifndef BOOST_UBLAS_SIMPLE_ET_DEBUG
+            return m += t * outer_prod (v, v);
+#else
+            return m = m + t * outer_prod (v, v);
+#endif
+        }
+          /** \brief hermitian rank 1 update: \a m = \a m + \a t * (\a v * \a v<sup>H</sup>)
+                  \ingroup blas2
+          */                 
+        template<class M, class T, class V>
+        M &
+        hr (M &m, const T &t, const V &v) {
+#ifndef BOOST_UBLAS_SIMPLE_ET_DEBUG
+            return m += t * outer_prod (v, conj (v));
+#else
+            return m = m + t * outer_prod (v, conj (v));
+#endif
+        }
+
+          /** \brief symmetric rank 2 update: \a m = \a m + \a t * 
+                  (\a v1 * \a v2<sup>T</sup> + \a v2 * \a v1<sup>T</sup>) 
+                  \ingroup blas2
+          */                 
+        template<class M, class T, class V1, class V2>
+        M &
+        sr2 (M &m, const T &t, const V1 &v1, const V2 &v2) {
+#ifndef BOOST_UBLAS_SIMPLE_ET_DEBUG
+            return m += t * (outer_prod (v1, v2) + outer_prod (v2, v1));
+#else
+            return m = m + t * (outer_prod (v1, v2) + outer_prod (v2, v1));
+#endif
+        }
+          /** \brief hermitian rank 2 update: \a m = \a m + 
+                  \a t * (\a v1 * \a v2<sup>H</sup>)
+                  + \a v2 * (\a t * \a v1)<sup>H</sup>) 
+                  \ingroup blas2
+          */                 
+        template<class M, class T, class V1, class V2>
+        M &
+        hr2 (M &m, const T &t, const V1 &v1, const V2 &v2) {
+#ifndef BOOST_UBLAS_SIMPLE_ET_DEBUG
+            return m += t * outer_prod (v1, conj (v2)) + type_traits<T>::conj (t) * outer_prod (v2, conj (v1));
+#else
+            return m = m + t * outer_prod (v1, conj (v2)) + type_traits<T>::conj (t) * outer_prod (v2, conj (v1));
+#endif
+        }
+
+    }
+
+    namespace blas_3 {
+
+          /** \namespace boost::numeric::ublas::blas_3
+                  \brief wrapper functions for level 3 blas
+          */
+
+          /** \brief triangular matrix multiplication
+                  \ingroup blas3
+          */                 
+        template<class M1, class T, class M2, class M3>
+        M1 &
+        tmm (M1 &m1, const T &t, const M2 &m2, const M3 &m3) {
+            return m1 = t * prod (m2, m3);
+        }
+
+          /** \brief triangular solve \a m2 * \a x = \a t * \a m1 in place,
+                  \a m2 is a triangular matrix
+                  \ingroup blas3
+          */                 
+        template<class M1, class T, class M2, class C>
+        M1 &
+        tsm (M1 &m1, const T &t, const M2 &m2, C) {
+            return m1 = solve (m2, t * m1, C ());
+        }
+
+          /** \brief general matrix multiplication
+                  \ingroup blas3
+          */                 
+        template<class M1, class T1, class T2, class M2, class M3>
+        M1 &
+        gmm (M1 &m1, const T1 &t1, const T2 &t2, const M2 &m2, const M3 &m3) {
+            return m1 = t1 * m1 + t2 * prod (m2, m3);
+        }
+
+          /** \brief symmetric rank k update: \a m1 = \a t * \a m1 + 
+                  \a t2 * (\a m2 * \a m2<sup>T</sup>)
+                  \ingroup blas3
+                  \todo use opb_prod()
+          */                 
+        template<class M1, class T1, class T2, class M2>
+        M1 &
+        srk (M1 &m1, const T1 &t1, const T2 &t2, const M2 &m2) {
+            return m1 = t1 * m1 + t2 * prod (m2, trans (m2));
+        }
+          /** \brief hermitian rank k update: \a m1 = \a t * \a m1 + 
+                  \a t2 * (\a m2 * \a m2<sup>H</sup>)
+                  \ingroup blas3
+                  \todo use opb_prod()
+          */                 
+        template<class M1, class T1, class T2, class M2>
+        M1 &
+        hrk (M1 &m1, const T1 &t1, const T2 &t2, const M2 &m2) {
+            return m1 = t1 * m1 + t2 * prod (m2, herm (m2));
+        }
+
+          /** \brief generalized symmetric rank k update:
+                  \a m1 = \a t1 * \a m1 + \a t2 * (\a m2 * \a m3<sup>T</sup>)
+                  + \a t2 * (\a m3 * \a m2<sup>T</sup>)
+                  \ingroup blas3
+                  \todo use opb_prod()
+          */                 
+        template<class M1, class T1, class T2, class M2, class M3>
+        M1 &
+        sr2k (M1 &m1, const T1 &t1, const T2 &t2, const M2 &m2, const M3 &m3) {
+            return m1 = t1 * m1 + t2 * (prod (m2, trans (m3)) + prod (m3, trans (m2)));
+        }
+          /** \brief generalized hermitian rank k update:
+                  \a m1 = \a t1 * \a m1 + \a t2 * (\a m2 * \a m3<sup>H</sup>)
+                  + (\a m3 * (\a t2 * \a m2)<sup>H</sup>)
+                  \ingroup blas3
+                  \todo use opb_prod()
+          */                 
+        template<class M1, class T1, class T2, class M2, class M3>
+        M1 &
+        hr2k (M1 &m1, const T1 &t1, const T2 &t2, const M2 &m2, const M3 &m3) {
+            return m1 = t1 * m1 + t2 * prod (m2, herm (m3)) + type_traits<T2>::conj (t2) * prod (m3, herm (m2));
+        }
+
+    }
+
+}}}
+
+#endif
+
+