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<td class="medium-text" colspan="3"><strong>Algorithms for sparse Gaussian elimination with partial pivoting</strong></td>
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<SPAN class="mediumb-text">ACM Transactions on Mathematical Software (TOMS) </span>
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<span class="small-text"> Volume 4 , Issue 4 (December 1978)</span>
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Pages: 330 - 338
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Year of Publication: 1978
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ISSN:0098-3500
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<strong>Author </strong>
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<a href=äuthor_page.cfm?id=81100372758&coll=GUIDE&dl=GUIDE&trk=0&CFID=47830777&CFTOKEN=85586443" target="_self">Andrew H Sherman</a>
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<small> Department of Computer Sciences, Painter 328, The University of Texas at Austin, Austin, TX</small>
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Downloads (6 Weeks): 2, Downloads (12 Months): 58, Citation Count: 2
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Stanley C. Eisenstat , Andrew H. Sherman, Efficient implementation of sparse nonsymmetric Gaussian elimination without pivoting (abstract), ACM SIGNUM Newsletter, v.10 n.4, p.26-29, December 1975
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<a href="citation.cfm?id=356498&dl=GUIDE&coll=GUIDE&CFID=47830777&CFTOKEN=85586443">
Andrew H. Sherman, Algorithm 533: NSPIV, a Fortran subroutine for sparse Gaussian elimination with partial pivoting F4, ACM Transactions on Mathematical Software (TOMS), v.4 n.4, p.391-398, December 1978
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Jing Li , Tao Jiang, Efficient rule-based haplotyping algorithms for pedigree data, Proceedings of the seventh annual international conference on Research in computational molecular biology, p.197-206, April 10-14, 2003, Berlin, Germany
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<b>G.1</b>
<a href="results.cfm?query=PrimaryCCS%3AG1&querydisp=PrimaryCCS%3AG1&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
NUMERICAL ANALYSIS</a><br>
<img src="http://portal.acm.org/images/tree.gif" border="0" height="20" width="20">
<b>G.1.3</b>
<a href="results.cfm?query=PrimaryCCS%3AG13&querydisp=PrimaryCCS%3AG13&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
Numerical Linear Algebra</a><br>
<img src="http://portal.acm.org/images/tree.gif" border="0" height="20" width="20">
<b>Subjects:</b>
<a href="results.cfm?query=PrimarySubject%3A%22Sparse%2C%20structured%2C%20and%20very%20large%20systems%20%28direct%20and%20iterative%20methods%29%22&querydisp=PrimarySubject%3A%22Sparse%2C%20structured%2C%20and%20very%20large%20systems%20%28direct%20and%20iterative%20methods%29%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">Sparse, structured, and very large systems (direct and iterative methods)</a>
<br>
</p>
<p class="Categories">
<SPAN class=heading><A NAME="GenTerms">Additional Classification:</A></span>
<br>
<b>G.</b>
<a href="results.cfm?query=CCS%3AG&querydisp=CCS%3AG&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
Mathematics of Computing</a><br>
<img src="http://portal.acm.org/images/tree.gif" border="0" height="20" width="20">
<b>G.1</b>
<a href="results.cfm?query=CCS%3AG1&querydisp=CCS%3AG1&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
NUMERICAL ANALYSIS</a><br>
<img src="http://portal.acm.org/images/tree.gif" border="0" height="20" width="20">
<b>G.1.3</b>
<a href="results.cfm?query=CCS%3AG13&querydisp=CCS%3AG13&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
Numerical Linear Algebra</a><br>
<img src="http://portal.acm.org/images/tree.gif" border="0" height="20" width="20">
<b>Subjects:</b>
<a href="results.cfm?query=Subject%3A%22Linear%20systems%20%28direct%20and%20iterative%20methods%29%22&querydisp=Subject%3A%22Linear%20systems%20%28direct%20and%20iterative%20methods%29%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">Linear systems (direct and iterative methods)</a>
<br>
</p>
<br>
<p class="GenTerms">
<SPAN class=heading><A NAME="GenTerms">General Terms:</A></span>
<BR>
<a href="results.cfm?query=General%20Terms%3A%22Algorithms%22&querydisp=General%20Terms%3A%22Algorithms%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
Algorithms</a>
</p>
<br>
<p class="keywords">
<SPAN class=heading><A NAME="Keywords">Keywords:</A></span>
<BR>
<a href="results.cfm?query=Keywords%3A%22analysis%20of%20algorithms%22&querydisp=Keywords%3A%22analysis%20of%20algorithms%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
analysis of algorithms</a>,
<a href="results.cfm?query=Keywords%3A%22linear%20equations%22&querydisp=Keywords%3A%22linear%20equations%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
linear equations</a>,
<a href="results.cfm?query=Keywords%3A%22pivoting%20algorithms%22&querydisp=Keywords%3A%22pivoting%20algorithms%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
pivoting algorithms</a>,
<a href="results.cfm?query=Keywords%3A%22sparse%20Gaussian%20elimination%22&querydisp=Keywords%3A%22sparse%20Gaussian%20elimination%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
sparse Gaussian elimination</a>,
<a href="results.cfm?query=Keywords%3A%22sparse%20linear%20systems%22&querydisp=Keywords%3A%22sparse%20linear%20systems%22&termshow=matchboolean&coll=GUIDE&dl=GUIDE&CFID=47830777&CFTOKEN=85586443" target="_self">
sparse linear systems</a>
</p>
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Andrew H Sherman: <a href=äuthor_page.cfm?id=81100372758&dsp=coll&coll=GUIDE&dl=GUIDE&trk=1&CFID=47830777&CFTOKEN=85586443" target="_self">colleagues</a>
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Description
Algorithms for sparse Gaussian elimination with partial pivoting
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