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<h3 class="likesectionHead"><a
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id="x21-170000"></a>References</h3>
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<!--l. 2--><p class="noindent" >
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<div class="thebibliography">
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<p class="bibitem" ><span class="biblabel">
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[1]<span class="bibsp">   </span></span><a
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id="XPARA04FOREST"></a>G. Bella, S. Filippone, A. De Maio and M. Testa, <span
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class="pplri7t-">A Simulation Model</span>
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<span
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class="pplri7t-">for Forest Fires</span>, in J. Dongarra, K. Madsen, J. Wasniewski, editors,
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Proceedings of PARA 04 Workshop on State of the Art in Scientific
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Computing, pp. 546–553, Lecture Notes in Computer Science, Springer,
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[2]<span class="bibsp">   </span></span><a
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id="XBERTACCINIFILIPPONE"></a>D. Bertaccini and S. Filippone, <span
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class="pplri7t-">Sparse approximate</span>
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<span
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class="pplri7t-">inverse preconditioners on high performance GPU platforms</span>, Comput. Math.
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Appl., 71, (2016), no. 3, 693–711.
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[3]<span class="bibsp">   </span></span><a
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id="X2007d"></a>A. Buttari, D. di Serafino, P. D’Ambra, S. Filippone, 2LEV-D2P4:
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a package of high-performance preconditioners, Applicable Algebra in
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Engineering, Communications and Computing, Volume 18, Number 3,
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May, 2007, pp. 223-239
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[4]<span class="bibsp">   </span></span><a
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id="X2007c"></a>P. D’Ambra, S. Filippone, D. Di Serafino On the Development of
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PSBLAS-based Parallel Two-level Schwarz Preconditioners Applied
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Numerical Mathematics, Elsevier Science, Volume 57, Issues 11-12,
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November-December 2007, Pages 1181-1196.
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[5]<span class="bibsp">   </span></span><a
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id="XBLAS2"></a>Dongarra, J. J., DuCroz, J., Hammarling, S. and Hanson, R., An
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Extended Set of Fortran Basic Linear Algebra Subprograms, ACM Trans.
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Math. Softw. vol. 14, 1–17, 1988.
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[6]<span class="bibsp">   </span></span><a
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id="XBLAS3"></a>Dongarra, J., DuCroz, J., Hammarling, S. and Duff, I., A Set of level
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3 Basic Linear Algebra Subprograms, ACM Trans. Math. Softw. vol. 16,
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1–17, 1990.
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[7]<span class="bibsp">   </span></span><a
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id="XBLACS"></a>J. J. Dongarra and R. C. Whaley, <span
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class="pplri7t-">A User’s Guide to the BLACS</span>
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<span
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class="pplri7t-">v.</span><span
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class="pplri7t-"> 1.1</span>, Lapack Working Note 94, Tech. Rep. UT-CS-95-281, University of
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Tennessee, March 1995 (updated May 1997).
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[8]<span class="bibsp">   </span></span><a
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id="Xsblas97"></a>I. Duff, M. Marrone, G. Radicati and C. Vittoli, <span
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class="pplri7t-">Level 3 Basic Linear</span>
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<span
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class="pplri7t-">Algebra Subprograms for Sparse Matrices: a User Level Interface</span>, ACM
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Transactions on Mathematical Software, 23(3), pp. 379–401, 1997.
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[9]<span class="bibsp">   </span></span><a
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id="Xsblas02"></a>I. Duff, M. Heroux and R. Pozo, <span
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class="pplri7t-">An Overview of the Sparse Basic Linear</span>
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<span
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class="pplri7t-">Algebra Subprograms: the New Standard from the BLAS Technical Forum</span>, ACM
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Transactions on Mathematical Software, 28(2), pp. 239–267, 2002.
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[10]<span class="bibsp">   </span></span><a
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id="XPSBLAS"></a>S. Filippone and M. Colajanni, <span
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class="pplri7t-">PSBLAS: A Library for Parallel</span>
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class="pplri7t-">Linear Algebra Computation on Sparse Matrices</span>, ACM Transactions on
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Mathematical Software, 26(4), pp. 527–550, 2000.
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[11]<span class="bibsp">   </span></span><a
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id="XSparse03"></a>S. Filippone and A. Buttari, <span
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class="pplri7t-">Object-Oriented Techniques for Sparse</span>
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<span
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class="pplri7t-">Matrix Computations in Fortran 2003</span>, ACM Transactions on Mathematical
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Software, 38(4), 2012.
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[12]<span class="bibsp">   </span></span><a
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id="XKIVA3PSBLAS"></a>S. Filippone, P. D’Ambra, M. Colajanni, <span
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class="pplri7t-">Using a Parallel Library of</span>
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class="pplri7t-">Sparse Linear Algebra in a Fluid Dynamics Applications Code on Linux</span>
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<span
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class="pplri7t-">Clusters</span>, in G. Joubert, A. Murli, F. Peters, M. Vanneschi, editors,
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Parallel Computing - Advances & Current Issues, pp. 441–448, Imperial
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College Press, 2002.
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id="XDesignPatterns"></a> Gamma, E., Helm, R., Johnson, R., and Vlissides, J. 1995. <span
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class="pplri7t-">Design</span>
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class="pplri7t-">Patterns: Elements of Reusable Object-Oriented Software</span>. Addison-Wesley.
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[14]<span class="bibsp">   </span></span><a
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id="XMETIS"></a>Karypis, G. and Kumar, V., <span
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class="pplri7t-">METIS: Unstructured Graph Partitioning</span>
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<span
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class="pplri7t-">and Sparse Matrix Ordering System</span>. Minneapolis, MN 55455: University
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of Minnesota, Department of Computer Science, 1995. Internet Address:
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<span class="obeylines-h"><span class="verb"><span
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class="cmtt-10">http://www.cs.umn.edu/~karypis</span></span></span>.
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id="XBLAS1"></a>Lawson, C., Hanson, R., Kincaid, D. and Krogh, F., Basic Linear
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Algebra Subprograms for Fortran usage, ACM Trans. Math. Softw. vol. 5,
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38–329, 1979.
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id="Xmachiels"></a>Machiels, L. and Deville, M. <span
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class="pplri7t-">Fortran 90: An entry to object-oriented</span>
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class="pplri7t-">programming for the solution of partial differential equations. </span>ACM Trans.
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Math. Softw. vol. 23, 32–49.
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[17]<span class="bibsp">   </span></span><a
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id="Xmetcalf"></a>Metcalf, M., Reid, J. and Cohen, M. <span
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class="pplri7t-">Fortran 95/2003 explained. </span>Oxford
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id="XMRC:11"></a>Metcalf, M., Reid, J. and Cohen, M. <span
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class="pplri7t-">Modern Fortran explained. </span>Oxford
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id="XRouXiaXu:11"></a>Rouson, D.W.I., Xia, J., Xu, X.: Scientific Software Design: The
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Object-Oriented Way. Cambridge University Press (2011)
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id="XMPI1"></a>M. Snir, S. Otto, S. Huss-Lederman, D. Walker and J. Dongarra,
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id="XDesPat:11"></a>D. Barbieri, V. Cardellini,
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[24]<span class="bibsp">   </span></span><a
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</p>
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</div>
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