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Author: Dillon Shaver <dshaver@anl.gov> link PPLIST in Lanczos FAQ
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_sources/faq.rst.txt

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``Warning: Lanczos reached a residual of 12.840714 (target: 0.000010) after 50 x 50 iterations in Level=7!``
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This warning is from parRSB (parallel recursive spectral bisection) which is used to distribute the elements to MPI ranks.
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This warning is from parRSB (parallel recursive spectral bisection) which can be used to distribute the elements to MPI ranks for large problems in lieu of *genmap* (see :ref:`build_pplist`).
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parRSB guarantees "load-balancing", meaning the numbers of elements for each MPI rank are as close as possible.
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It also tries to minimize the communication between ranks by finding the minimal number of separators for the graph partition.
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For each cut, we find the Fiedler vector, the eigenvector of the smallest positive eigenvalue of the graph Laplacian.

faq.html

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<p><strong>I received a warning message about Lanczos failing to reach a residual target, what does this mean and what should I do about it?</strong></p>
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<blockquote>
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<div><p><code class="docutils literal notranslate"><span class="pre">Warning:</span> <span class="pre">Lanczos</span> <span class="pre">reached</span> <span class="pre">a</span> <span class="pre">residual</span> <span class="pre">of</span> <span class="pre">12.840714</span> <span class="pre">(target:</span> <span class="pre">0.000010)</span> <span class="pre">after</span> <span class="pre">50</span> <span class="pre">x</span> <span class="pre">50</span> <span class="pre">iterations</span> <span class="pre">in</span> <span class="pre">Level=7!</span></code></p>
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<p>This warning is from parRSB (parallel recursive spectral bisection) which is used to distribute the elements to MPI ranks.
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<p>This warning is from parRSB (parallel recursive spectral bisection) which can be used to distribute the elements to MPI ranks for large problems in lieu of <em>genmap</em> (see <a class="reference internal" href="build.html#build-pplist"><span class="std std-ref">Preprocessor List</span></a>).
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parRSB guarantees “load-balancing”, meaning the numbers of elements for each MPI rank are as close as possible.
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It also tries to minimize the communication between ranks by finding the minimal number of separators for the graph partition.
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For each cut, we find the Fiedler vector, the eigenvector of the smallest positive eigenvalue of the graph Laplacian.

searchindex.js

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