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@@ -27,30 +27,30 @@ original version by: Nikos Drakos, CBLU, University of Leeds
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<BODY >
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<DIV CLASS="navigation"><!--Navigation Panel-->
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HREF="node12.html">Smoothed Aggregation</A>
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<B> Up:</B> <A NAME="tex2html197"
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<B> Up:</B> <A NAME="tex2html191"
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HREF="node10.html">Multi-level Domain Decomposition Background</A>
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<B> Previous:</B> <A NAME="tex2html191"
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<B> Previous:</B> <A NAME="tex2html185"
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HREF="node10.html">Multi-level Domain Decomposition Background</A>
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<B> <A NAME="tex2html199"
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<B> <A NAME="tex2html193"
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HREF="node2.html">Contents</A></B>
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<BR>
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<BR></DIV>
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@@ -300,15 +300,15 @@ ILU(<SPAN CLASS="MATH"><IMG
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WIDTH="27" HEIGHT="31" ALIGN="MIDDLE" BORDER="0"
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SRC="img35.png"
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ALT="$p,t$"></SPAN>) [<A
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HREF="node30.html#Saad_book">19</A>, Chapter 10].
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HREF="node24.html#Saad_book">19</A>, Chapter 10].
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<P>
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A variant of the classical AS preconditioner that outperforms it
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in terms of convergence rate and of computation and communication
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time on parallel distributed-memory computers is the so-called <SPAN CLASS="textit">Restricted AS
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(RAS)</SPAN> preconditioner [<A
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HREF="node30.html#CAI_SARKIS">5</A>,<A
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HREF="node30.html#EFSTATHIOU">13</A>]. It
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HREF="node24.html#CAI_SARKIS">5</A>,<A
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HREF="node24.html#EFSTATHIOU">13</A>]. It
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is obtained by zeroing the components of <SPAN CLASS="MATH"><IMG
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WIDTH="23" HEIGHT="31" ALIGN="MIDDLE" BORDER="0"
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SRC="img32.png"
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@@ -391,8 +391,8 @@ of <SPAN CLASS="MATH"><IMG
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WIDTH="24" HEIGHT="15" ALIGN="BOTTOM" BORDER="0"
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SRC="img10.png"
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ALT="$W$"></SPAN> increases [<A
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HREF="node30.html#dd1_94">7</A>,<A
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HREF="node30.html#dd2_96">20</A>]. To reduce the dependency
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HREF="node24.html#dd1_94">7</A>,<A
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HREF="node24.html#dd2_96">20</A>]. To reduce the dependency
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of the number of iterations on the degree of parallelism we may
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introduce a global coupling among the overlapping partitions by defining
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a coarse-space approximation <SPAN CLASS="MATH"><IMG
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@@ -647,12 +647,12 @@ in which the coarse-level correction is re-applied starting from the current
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coarse-level system. The corresponding preconditioners, called <SPAN CLASS="textit">multi-level</SPAN>
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preconditioners, can significantly reduce the computational cost of preconditioning
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with respect to the two-level case (see [<A
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HREF="node30.html#dd2_96">20</A>, Chapter 3]).
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HREF="node24.html#dd2_96">20</A>, Chapter 3]).
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Additive and hybrid multilevel preconditioners
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are obtained as direct extensions of the two-level counterparts.
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For a detailed descrition of them, the reader is
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referred to [<A
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HREF="node30.html#dd2_96">20</A>, Chapter 3].
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HREF="node24.html#dd2_96">20</A>, Chapter 3].
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The algorithm for the application of a multi-level hybrid
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post-smoothed preconditioner <SPAN CLASS="MATH"><IMG
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WIDTH="23" HEIGHT="15" ALIGN="BOTTOM" BORDER="0"
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@@ -741,30 +741,30 @@ $w = y_1$;
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<B> Next:</B> <A NAME="tex2html201"
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HREF="node12.html">Smoothed Aggregation</A>
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<B> Up:</B> <A NAME="tex2html197"
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<B> Up:</B> <A NAME="tex2html191"
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HREF="node10.html">Multi-level Domain Decomposition Background</A>
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<B> Previous:</B> <A NAME="tex2html191"
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<B> <A NAME="tex2html199"
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<B> <A NAME="tex2html193"
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HREF="node2.html">Contents</A></B> </DIV>
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