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Updated docs with fnd_owner adn set_p_adjcncy
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Salvatore Filippone
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@@ -3,8 +3,8 @@
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<TITLE>psb_gedots -- Generalized Dot Product</TITLE>
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HREF="node56.html">psb_normi Infinity-Norm</A>
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HREF="node52.html">Computational routines</A>
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<B> Previous:</B> <A NAME="tex2html926"
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HREF="node54.html">psb_gedot Dot</A>
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<B> <A NAME="tex2html934"
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<B> Next:</B> <A NAME="tex2html932"
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HREF="node56.html">psb_geaxpby General</A>
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HREF="node54.html">Heap data structure</A>
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<B> <A NAME="tex2html930"
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HREF="node1.html">Contents</A></B>
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<BR>
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<BR></DIV>
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<!--End of Navigation Panel-->
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<H2><A NAME="SECTION00053000000000000000">
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psb_gedots -- Generalized Dot Product</A>
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</H2>
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<H1><A NAME="SECTION00050000000000000000">
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Computational routines</A>
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</H1>
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<P>
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This subroutine computes a series of dot products among the columns of
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two dense matrices <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN> and <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="30" ALIGN="MIDDLE" BORDER="0"
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SRC="img21.png"
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ALT="$y$"></SPAN>:
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<BR><P></P>
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<DIV ALIGN="CENTER" CLASS="mathdisplay">
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<!-- MATH
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\begin{displaymath}
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res(i) \leftarrow x(:,i)^T y(:,i)
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\end{displaymath}
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-->
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<BR><HR>
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<!--Table of Child-Links-->
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<A NAME="CHILD_LINKS"><STRONG>Subsections</STRONG></A>
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<IMG
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WIDTH="150" HEIGHT="28" BORDER="0"
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SRC="img28.png"
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ALT="\begin{displaymath}res(i) \leftarrow x(:,i)^T y(:,i)\end{displaymath}">
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</DIV>
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<BR CLEAR="ALL">
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<P></P>
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If the matrices are complex, then the
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usual convention applies, i.e. the conjugate transpose of <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN> is
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used. If <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN> and <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="30" ALIGN="MIDDLE" BORDER="0"
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SRC="img21.png"
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ALT="$y$"></SPAN> are of rank one, then <SPAN CLASS="MATH"><IMG
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WIDTH="27" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img29.png"
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ALT="$res$"></SPAN> is a scalar, else it
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is a rank one array.
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<P>
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<PRE>
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call psb_gedots(res, x, y, desc_a, info)
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</PRE>
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<BR><P></P>
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<DIV ALIGN="CENTER"><A NAME="2025"></A>
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<TABLE>
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<CAPTION><STRONG>Table 3:</STRONG>
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Data types</CAPTION>
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<TR><TD>
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<DIV ALIGN="CENTER">
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<TABLE CELLPADDING=3 BORDER="1" ALIGN="CENTER">
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<TR><TD ALIGN="LEFT"><SPAN CLASS="MATH"><IMG
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WIDTH="27" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img29.png"
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ALT="$res$"></SPAN>, <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN>, <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="30" ALIGN="MIDDLE" BORDER="0"
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SRC="img21.png"
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ALT="$y$"></SPAN></TD>
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<TD ALIGN="LEFT"><B>Subroutine</B></TD>
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</TR>
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<TR><TD ALIGN="LEFT">Short Precision Real</TD>
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<TD ALIGN="LEFT">psb_gedots</TD>
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</TR>
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<TR><TD ALIGN="LEFT">Long Precision Real</TD>
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<TD ALIGN="LEFT">psb_gedots</TD>
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</TR>
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<TR><TD ALIGN="LEFT">Short Precision Complex</TD>
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<TD ALIGN="LEFT">psb_gedots</TD>
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</TR>
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<TR><TD ALIGN="LEFT">Long Precision Complex</TD>
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<TD ALIGN="LEFT">psb_gedots</TD>
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</TR>
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</TABLE>
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</DIV>
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</TD></TR>
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</TABLE>
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</DIV><P></P>
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<BR>
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<P>
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<DL>
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<DT><STRONG>Type:</STRONG></DT>
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<DD>Synchronous.
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</DD>
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<DT><STRONG><B>On Entry</B></STRONG></DT>
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<DD>
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</DD>
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<DT><STRONG>x</STRONG></DT>
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<DD>the local portion of global dense matrix
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<SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN>.
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<BR>
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Scope: <B>local</B>
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<BR>
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Type: <B>required</B>
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<BR>
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Intent: <B>in</B>.
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<BR>
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Specified as: a rank one or two array or an object of type vdata<TT>psb_T_vect_type</TT>
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containing numbers of type specified in
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Table <A HREF="#tab:f90mdot">3</A>. The rank of <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN> must be the same of <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="30" ALIGN="MIDDLE" BORDER="0"
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SRC="img21.png"
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ALT="$y$"></SPAN>.
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</DD>
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<DT><STRONG>y</STRONG></DT>
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<DD>the local portion of global dense matrix
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<SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="30" ALIGN="MIDDLE" BORDER="0"
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SRC="img21.png"
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ALT="$y$"></SPAN>.
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<BR>
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Scope: <B>local</B>
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<BR>
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Type: <B>required</B>
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<BR>
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Intent: <B>in</B>.
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<BR>
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Specified as: a rank one or two array or an object of type vdata<TT>psb_T_vect_type</TT>
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containing numbers of type specified in
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Table <A HREF="#tab:f90mdot">3</A>. The rank of <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="30" ALIGN="MIDDLE" BORDER="0"
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SRC="img21.png"
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ALT="$y$"></SPAN> must be the same of <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN>.
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</DD>
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<DT><STRONG>desc_a</STRONG></DT>
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<DD>contains data structures for communications.
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<BR>
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Scope: <B>local</B>
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<BR>
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Type: <B>required</B>
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<BR>
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Intent: <B>in</B>.
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<BR>
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Specified as: an object of type descdata<TT>psb_desc_type</TT>.
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</DD>
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<DT><STRONG><B>On Return</B></STRONG></DT>
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<DD>
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</DD>
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<DT><STRONG>res</STRONG></DT>
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<DD>is the dot product of vectors <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="13" ALIGN="BOTTOM" BORDER="0"
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SRC="img20.png"
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ALT="$x$"></SPAN> and <SPAN CLASS="MATH"><IMG
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WIDTH="13" HEIGHT="30" ALIGN="MIDDLE" BORDER="0"
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SRC="img21.png"
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ALT="$y$"></SPAN>.
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<BR>
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Scope: <B>global</B>
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<BR>
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Intent: <B>out</B>.
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<BR>
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Specified as: a number or a rank-one array of the data type indicated
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in Table <A HREF="#tab:f90dot">2</A>.
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</DD>
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<DT><STRONG>info</STRONG></DT>
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<DD>Error code.
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<BR>
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Scope: <B>local</B>
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<BR>
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Type: <B>required</B>
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<BR>
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Intent: <B>out</B>.
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<BR>
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An integer value; 0 means no error has been detected.
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</DD>
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</DL>
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<P>
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<B> Next:</B> <A NAME="tex2html936"
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HREF="node56.html">psb_normi Infinity-Norm</A>
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<B> Up:</B> <A NAME="tex2html932"
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HREF="node52.html">Computational routines</A>
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<B> Previous:</B> <A NAME="tex2html926"
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HREF="node54.html">psb_gedot Dot</A>
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<B> <A NAME="tex2html934"
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HREF="node1.html">Contents</A></B> </DIV>
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<!--End of Navigation Panel-->
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<UL CLASS="ChildLinks">
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<LI><A NAME="tex2html933"
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HREF="node56.html">psb_geaxpby -- General Dense Matrix Sum</A>
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<LI><A NAME="tex2html934"
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HREF="node57.html">psb_gedot -- Dot Product</A>
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<LI><A NAME="tex2html935"
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HREF="node58.html">psb_gedots -- Generalized Dot Product</A>
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<LI><A NAME="tex2html936"
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HREF="node59.html">psb_normi -- Infinity-Norm of Vector</A>
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<LI><A NAME="tex2html937"
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HREF="node60.html">psb_geamaxs -- Generalized Infinity Norm</A>
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<LI><A NAME="tex2html938"
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HREF="node61.html">psb_norm1 -- 1-Norm of Vector</A>
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<LI><A NAME="tex2html939"
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HREF="node62.html">psb_geasums -- Generalized 1-Norm of Vector</A>
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<LI><A NAME="tex2html940"
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HREF="node63.html">psb_norm2 -- 2-Norm of Vector</A>
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<LI><A NAME="tex2html941"
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HREF="node64.html">psb_genrm2s -- Generalized 2-Norm of Vector</A>
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<LI><A NAME="tex2html942"
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HREF="node65.html">psb_norm1 -- 1-Norm of Sparse Matrix</A>
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<LI><A NAME="tex2html943"
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HREF="node66.html">psb_normi -- Infinity Norm of Sparse Matrix</A>
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<LI><A NAME="tex2html944"
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HREF="node67.html">psb_spmm -- Sparse Matrix by Dense Matrix
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Product</A>
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<LI><A NAME="tex2html945"
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HREF="node68.html">psb_spsm -- Triangular System Solve</A>
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</UL>
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