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@@ -26,26 +26,26 @@ original version by: Nikos Drakos, CBLU, University of Leeds
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<BR>
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@@ -59,7 +59,7 @@ General Overview
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<P>
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The M<SMALL>ULTI-</SMALL>L<SMALL>EVEL </SMALL>D<SMALL>OMAIN </SMALL>D<SMALL>ECOMPOSITION </SMALL>P<SMALL>ARALLEL </SMALL>P<SMALL>RECONDITIONERS </SMALL>P<SMALL>ACKAGE BASED ON
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</SMALL>PSBLAS (MLD2P4) provides <I>multi-level Schwarz preconditioners</I> [<A
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HREF="node25.html#dd2_96">23</A>],
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HREF="node27.html#dd2_96">23</A>],
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to be used in the iterative solutions of sparse linear systems:
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<BR>
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<DIV ALIGN="RIGHT">
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@@ -97,8 +97,8 @@ generate a sequence of coarse-level corrections to a basic AS preconditioner, wi
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explicitly using any information on the geometry of the original problem (e.g. the
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discretization of a PDE). The <I>smoothed aggregation</I> technique is applied
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as algebraic coarsening strategy [<A
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HREF="node25.html#BREZINA_VANEK">1</A>,<A
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HREF="node25.html#VANEK_MANDEL_BREZINA">27</A>].
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HREF="node27.html#BREZINA_VANEK">1</A>,<A
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HREF="node27.html#VANEK_MANDEL_BREZINA">27</A>].
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</LI>
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</UL>
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@@ -116,8 +116,8 @@ interface.
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MLD2P4 has been designed to implement scalable and easy-to-use
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multilevel preconditioners in the context of the <I>PSBLAS
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(Parallel Sparse BLAS) computational framework</I> [<A
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HREF="node25.html#psblas_00">18</A>,<A
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HREF="node25.html#PSBLAS3">17</A>].
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HREF="node27.html#psblas_00">18</A>,<A
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HREF="node27.html#PSBLAS3">17</A>].
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PSBLAS is a library originally developed to address the parallel implementation of
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iterative solvers for sparse linear system, by providing basic linear algebra
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operators and data management facilities for distributed sparse matrices; it
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@@ -130,10 +130,10 @@ portability, modularity ed extensibility in the development of the preconditione
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package. On the other hand, the implementation of MLD2P4 has led to some
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revisions and extentions of the PSBLAS kernels, leading to the
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PSBLAS 2.0 version [<A
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HREF="node25.html#PSBLASGUIDE">16</A>]. The inter-process comunication required
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HREF="node27.html#PSBLASGUIDE">16</A>]. The inter-process comunication required
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by MLD2P4 is encapsulated into the PSBLAS routines, except few cases where
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MPI [<A
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HREF="node25.html#MPI1">24</A>] is explicitly called. Therefore, MLD2P4 can be run on any parallel
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HREF="node27.html#MPI1">24</A>] is explicitly called. Therefore, MLD2P4 can be run on any parallel
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machine where PSBLAS and MPI implementations are available.
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<P>
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@@ -167,32 +167,32 @@ with the Krylov solvers implemented in PSBLAS are reported in Section <A HR
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Fortran codes of a few sample programs are also shown. A reference guide for
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the upper-layer routines of MLD2P4, that are the user interface, is provided
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in Section <A HREF="node16.html#sec:userinterface">6</A>. The error handling mechanism used by the package is briefly described
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in Section <A HREF="node23.html#sec:errors">7</A>. The copyright terms concerning the distribution and modification
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of MLD2P4 are reported in Appendix <A HREF="node24.html#sec:license">A</A>.
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in Section <A HREF="node25.html#sec:errors">7</A>. The copyright terms concerning the distribution and modification
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of MLD2P4 are reported in Appendix <A HREF="node26.html#sec:license">A</A>.
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