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Fixed table splitting among pages
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+14
-14
@@ -84,11 +84,11 @@ class="cmr-12">) provides parallel Algebraic MultiGrid (AMG) preconditioners (se
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class="cmr-12">e.g., </span><span class="cite"><span
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class="cmr-12">[</span><a
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href="userhtmlli4.html#XBriggs2000"><span
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class="cmr-12">3</span></a><span
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class="cmr-12">4</span></a><span
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class="cmr-12">,</span><span
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class="cmr-12"> </span><a
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href="userhtmlli4.html#XStuben_01"><span
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class="cmr-12">27</span></a><span
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class="cmr-12">28</span></a><span
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class="cmr-12">]</span></span><span
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class="cmr-12">), to be used in the iterative solution of linear systems,</span>
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<table
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@@ -115,11 +115,11 @@ class="cmr-12">and a version of a Krylov-type cycle (K-cycle)</span><span
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class="cmr-12"> </span><span class="cite"><span
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class="cmr-12">[</span><a
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href="userhtmlli4.html#XBriggs2000"><span
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class="cmr-12">3</span></a><span
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class="cmr-12">4</span></a><span
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class="cmr-12">,</span><span
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class="cmr-12"> </span><a
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href="userhtmlli4.html#XNotay2008"><span
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class="cmr-12">23</span></a><span
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class="cmr-12">24</span></a><span
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class="cmr-12">]</span></span> <span
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class="cmr-12">are available, which can be</span>
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<span
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@@ -147,23 +147,23 @@ class="cmr-12">proposed in</span><span
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class="cmr-12"> </span><span class="cite"><span
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class="cmr-12">[</span><a
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href="userhtmlli4.html#XBREZINA_VANEK"><span
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class="cmr-12">2</span></a><span
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class="cmr-12">3</span></a><span
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class="cmr-12">,</span><span
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class="cmr-12"> </span><a
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href="userhtmlli4.html#XVANEK_MANDEL_BREZINA"><span
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class="cmr-12">29</span></a><span
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class="cmr-12">30</span></a><span
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class="cmr-12">]</span></span><span
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class="cmr-12">, and already included in the previous versions of the</span>
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<span
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class="cmr-12">package</span><span
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class="cmr-12"> </span><span class="cite"><span
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class="cmr-12">[</span><a
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href="userhtmlli4.html#XBDDF2007"><span
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href="userhtmlli4.html#XMLD2P4_TOMS"><span
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class="cmr-12">10</span></a><span
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class="cmr-12">,</span><span
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class="cmr-12"> </span><a
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href="userhtmlli4.html#XMLD2P4_TOMS"><span
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class="cmr-12">9</span></a><span
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href="userhtmlli4.html#XBDDF2007"><span
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class="cmr-12">11</span></a><span
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class="cmr-12">]</span></span><span
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class="cmr-12">;</span>
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@@ -177,11 +177,11 @@ class="cmr-12">on Compatible Weighted Matching introduced in</span><span
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class="cmr-12"> </span><span class="cite"><span
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class="cmr-12">[</span><a
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href="userhtmlli4.html#XDV2013"><span
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class="cmr-12">30</span></a><span
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class="cmr-12">31</span></a><span
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class="cmr-12">,</span><span
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class="cmr-12"> </span><a
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href="userhtmlli4.html#XDFV2018"><span
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class="cmr-12">31</span></a><span
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class="cmr-12">32</span></a><span
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class="cmr-12">]</span></span> <span
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class="cmr-12">and described in</span>
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<span
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@@ -189,7 +189,7 @@ class="cmr-12">details in</span><span
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class="cmr-12"> </span><span class="cite"><span
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class="cmr-12">[</span><a
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href="userhtmlli4.html#XDDF2020"><span
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class="cmr-12">11</span></a><span
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class="cmr-12">12</span></a><span
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class="cmr-12">]</span></span><span
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class="cmr-12">;</span></li></ul>
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<!--l. 32--><p class="indent" > <span
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@@ -228,11 +228,11 @@ class="cmr-12">computational framework</span><span
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class="cmr-12"> </span><span class="cite"><span
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class="cmr-12">[</span><a
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href="userhtmlli4.html#Xpsblas_00"><span
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class="cmr-12">18</span></a><span
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class="cmr-12">19</span></a><span
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class="cmr-12">,</span><span
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class="cmr-12"> </span><a
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href="userhtmlli4.html#XPSBLAS3"><span
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class="cmr-12">17</span></a><span
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class="cmr-12">18</span></a><span
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class="cmr-12">]</span></span><span
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class="cmr-12">. PSBLAS provides basic linear algebra operators</span>
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<span
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