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<!DOCTYPE HTML PUBLIC "-//W3C//DTD HTML 4.01 Transitional//EN"><html><head><meta http-equiv="Content-Type" content="text/html;charset=iso-8859-1"><title>SuperLU: SRC/cgssv.c File Reference</title><link href="doxygen.css" rel="stylesheet" type="text/css"><link href="tabs.css" rel="stylesheet" type="text/css"></head><body><!-- Generated by Doxygen 1.4.6 --><div class="tabs">  <ul>    <li><a href="index.html"><span>Main&nbsp;Page</span></a></li>    <li><a href="annotated.html"><span>Data&nbsp;Structures</span></a></li>    <li id="current"><a href="files.html"><span>Files</span></a></li>  </ul></div><div class="tabs">  <ul>    <li><a href="files.html"><span>File&nbsp;List</span></a></li>    <li><a href="globals.html"><span>Globals</span></a></li>  </ul></div><h1>SRC/cgssv.c File Reference</h1>Solves the system of linear equations A*X=B. <a href="#_details">More...</a><p><code>#include &quot;<a class="el" href="slu__cdefs_8h-source.html">slu_cdefs.h</a>&quot;</code><br><table border="0" cellpadding="0" cellspacing="0"><tr><td></td></tr><tr><td colspan="2"><br><h2>Functions</h2></td></tr><tr><td class="memItemLeft" nowrap align="right" valign="top">void&nbsp;</td><td class="memItemRight" valign="bottom"><a class="el" href="cgssv_8c.html#b592d134574c9813b7f8959026c94e8f">cgssv</a> (<a class="el" href="structsuperlu__options__t.html">superlu_options_t</a> *options, <a class="el" href="structSuperMatrix.html">SuperMatrix</a> *A, int *perm_c, int *perm_r, <a class="el" href="structSuperMatrix.html">SuperMatrix</a> *L, <a class="el" href="structSuperMatrix.html">SuperMatrix</a> *U, <a class="el" href="structSuperMatrix.html">SuperMatrix</a> *B, <a class="el" href="structSuperLUStat__t.html">SuperLUStat_t</a> *stat, int *info)</td></tr><tr><td class="mdescLeft">&nbsp;</td><td class="mdescRight">Driver routines.  <a href="#b592d134574c9813b7f8959026c94e8f"></a><br></td></tr></table><hr><a name="_details"></a><h2>Detailed Description</h2><pre> -- SuperLU routine (version 3.0) -- Univ. of California Berkeley, Xerox Palo Alto Research Center, and Lawrence Berkeley National Lab. October 15, 2003 </pre> <hr><h2>Function Documentation</h2><a class="anchor" name="b592d134574c9813b7f8959026c94e8f"></a><!-- doxytag: member="cgssv.c::cgssv" ref="b592d134574c9813b7f8959026c94e8f" args="(superlu_options_t *options, SuperMatrix *A, int *perm_c, int *perm_r, SuperMatrix *L, SuperMatrix *U, SuperMatrix *B, SuperLUStat_t *stat, int *info)" --><p><table class="mdTable" cellpadding="2" cellspacing="0">  <tr>    <td class="mdRow">      <table cellpadding="0" cellspacing="0" border="0">        <tr>          <td class="md" nowrap valign="top">void cgssv           </td>          <td class="md" valign="top">(&nbsp;</td>          <td class="md" nowrap valign="top"><a class="el" href="structsuperlu__options__t.html">superlu_options_t</a> *&nbsp;</td>          <td class="mdname" nowrap> <em>options</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap><a class="el" href="structSuperMatrix.html">SuperMatrix</a> *&nbsp;</td>          <td class="mdname" nowrap> <em>A</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap>int *&nbsp;</td>          <td class="mdname" nowrap> <em>perm_c</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap>int *&nbsp;</td>          <td class="mdname" nowrap> <em>perm_r</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap><a class="el" href="structSuperMatrix.html">SuperMatrix</a> *&nbsp;</td>          <td class="mdname" nowrap> <em>L</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap><a class="el" href="structSuperMatrix.html">SuperMatrix</a> *&nbsp;</td>          <td class="mdname" nowrap> <em>U</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap><a class="el" href="structSuperMatrix.html">SuperMatrix</a> *&nbsp;</td>          <td class="mdname" nowrap> <em>B</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap><a class="el" href="structSuperLUStat__t.html">SuperLUStat_t</a> *&nbsp;</td>          <td class="mdname" nowrap> <em>stat</em>, </td>        </tr>        <tr>          <td class="md" nowrap align="right"></td>          <td class="md"></td>          <td class="md" nowrap>int *&nbsp;</td>          <td class="mdname" nowrap> <em>info</em></td>        </tr>        <tr>          <td class="md"></td>          <td class="md">)&nbsp;</td>          <td class="md" colspan="2"></td>        </tr>      </table>    </td>  </tr></table><table cellspacing="5" cellpadding="0" border="0">  <tr>    <td>      &nbsp;    </td>    <td><p><pre> Purpose =======</pre><p><pre> CGSSV solves the system of linear equations A*X=B, using the LU factorization from CGSTRF. It performs the following steps:</pre><p><pre>   1. If A is stored column-wise (A-&gt;Stype = SLU_NC):</pre><p><pre>      1.1. Permute the columns of A, forming A*Pc, where Pc           is a permutation matrix. For more details of this step,            see <a class="el" href="sp__preorder_8c.html">sp_preorder.c</a>.</pre><p><pre>      1.2. Factor A as Pr*A*Pc=L*U with the permutation Pr determined           by Gaussian elimination with partial pivoting.           L is unit lower triangular with offdiagonal entries           bounded by 1 in magnitude, and U is upper triangular.</pre><p><pre>      1.3. Solve the system of equations A*X=B using the factored           form of A.</pre><p><pre>   2. If A is stored row-wise (A-&gt;Stype = SLU_NR), apply the      above algorithm to the transpose of A:</pre><p><pre>      2.1. Permute columns of transpose(A) (rows of A),           forming transpose(A)*Pc, where Pc is a permutation matrix.            For more details of this step, see <a class="el" href="sp__preorder_8c.html">sp_preorder.c</a>.</pre><p><pre>      2.2. Factor A as Pr*transpose(A)*Pc=L*U with the permutation Pr           determined by Gaussian elimination with partial pivoting.           L is unit lower triangular with offdiagonal entries           bounded by 1 in magnitude, and U is upper triangular.</pre><p><pre>      2.3. Solve the system of equations A*X=B using the factored           form of A.</pre><p><pre>   See <a class="el" href="supermatrix_8h.html">supermatrix.h</a> for the definition of 'SuperMatrix' structure.</pre><p><pre> Arguments =========</pre><p><pre> options (input) superlu_options_t*         The structure defines the input parameters to control         how the LU decomposition will be performed and how the         system will be solved.</pre><p><pre> A       (input) SuperMatrix*         Matrix A in A*X=B, of dimension (A-&gt;nrow, A-&gt;ncol). The number         of linear equations is A-&gt;nrow. Currently, the type of A can be:         Stype = SLU_NC or SLU_NR; Dtype = SLU_C; Mtype = SLU_GE.         In the future, more general A may be handled.</pre><p><pre> perm_c  (input/output) int*         If A-&gt;Stype = SLU_NC, column permutation vector of size A-&gt;ncol         which defines the permutation matrix Pc; perm_c[i] = j means          column i of A is in position j in A*Pc.         If A-&gt;Stype = SLU_NR, column permutation vector of size A-&gt;nrow         which describes permutation of columns of transpose(A)          (rows of A) as described above.</pre><p><pre>         If options-&gt;ColPerm = MY_PERMC or options-&gt;Fact = SamePattern or            options-&gt;Fact = SamePattern_SameRowPerm, it is an input argument.            On exit, perm_c may be overwritten by the product of the input            perm_c and a permutation that postorders the elimination tree            of Pc'*A'*A*Pc; perm_c is not changed if the elimination tree            is already in postorder.         Otherwise, it is an output argument.</pre><p><pre> perm_r  (input/output) int*         If A-&gt;Stype = SLU_NC, row permutation vector of size A-&gt;nrow,          which defines the permutation matrix Pr, and is determined          by partial pivoting.  perm_r[i] = j means row i of A is in          position j in Pr*A.         If A-&gt;Stype = SLU_NR, permutation vector of size A-&gt;ncol, which         determines permutation of rows of transpose(A)         (columns of A) as described above.</pre><p><pre>         If options-&gt;RowPerm = MY_PERMR or            options-&gt;Fact = SamePattern_SameRowPerm, perm_r is an            input argument.         otherwise it is an output argument.</pre><p><pre> L       (output) SuperMatrix*         The factor L from the factorization              Pr*A*Pc=L*U              (if A-&gt;Stype = SLU_NC) or             Pr*transpose(A)*Pc=L*U   (if A-&gt;Stype = SLU_NR).         Uses compressed row subscripts storage for supernodes, i.e.,         L has types: Stype = SLU_SC, Dtype = SLU_C, Mtype = SLU_TRLU.</pre><p><pre> U       (output) SuperMatrix*	   The factor U from the factorization              Pr*A*Pc=L*U              (if A-&gt;Stype = SLU_NC) or             Pr*transpose(A)*Pc=L*U   (if A-&gt;Stype = SLU_NR).         Uses column-wise storage scheme, i.e., U has types:         Stype = SLU_NC, Dtype = SLU_C, Mtype = SLU_TRU.</pre><p><pre> B       (input/output) SuperMatrix*         B has types: Stype = SLU_DN, Dtype = SLU_C, Mtype = SLU_GE.         On entry, the right hand side matrix.         On exit, the solution matrix if info = 0;</pre><p><pre> stat   (output) SuperLUStat_t*        Record the statistics on runtime and floating-point operation count.        See util.h for the definition of 'SuperLUStat_t'.</pre><p><pre> info    (output) int*	   = 0: successful exit         &gt; 0: if info = i, and i is             &lt;= A-&gt;ncol: U(i,i) is exactly zero. The factorization has                been completed, but the factor U is exactly singular,                so the solution could not be computed.             &gt; A-&gt;ncol: number of bytes allocated when memory allocation                failure occurred, plus A-&gt;ncol. </pre>     </td>  </tr></table><hr size="1"><address style="align: right;"><small>Generated on Fri Aug 1 22:40:40 2008 for SuperLU by&nbsp;<a href="http://www.doxygen.org/index.html"><img src="doxygen.png" alt="doxygen" align="middle" border="0"></a> 1.4.6 </small></address></body></html>

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