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<h3>References</h3>


<p><a id="biBBrentFactors" name="biBBrentFactors"></a></p>
<p class='BibEntry'>
[<span class='BibKey'>Cro</span>]   <b class='BibAuthor'>Crombie, J.</b>,
 <i class='BibTitle'>Factor collection \(a^n \pm 1\)</i><br />
(<span class='BibNote'><a href="http://myfactorcollection.mooo.com:8090/">http://myfactorcollection.mooo.com:8090/</a></span>).
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<p><a id="biBStdFFCyc" name="biBStdFFCyc"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=4518734">Lüb23</a></span>]   <b class='BibAuthor'>Lübeck, F.</b>,
<a href="https://doi.org/10.1016/j.jsc.2022.11.001"><i class='BibTitle'>Standard generators of finite fields and their cyclic
              subgroups</i></a>,
 <span class='BibJournal'>J. Symbolic Comput.</span>,
 <em class='BibVolume'>117</em>
 (<span class='BibYear'>2023</span>),
 <span class='BibPages'>51--67</span><br />
(<span class='BibNote'>Similar to arXiv 2107.02257</span>).
</p>


<p><a id="biBNTL" name="biBNTL"></a></p>
<p class='BibEntry'>
[<span class='BibKey'>Sho</span>]   <b class='BibAuthor'>Shoup, V.</b>,
 <i class='BibTitle'>NTL: A library for doing Number Theory</i><br />
(<span class='BibNote'><a href="https://libntl.org/">https://libntl.org/</a></span>).
</p>


<p><a id="biBShoupMiPo" name="biBShoupMiPo"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1802067">Sho99</a></span>]   <b class='BibAuthor'>Shoup, V.</b>,
<a href="https://doi.org/10.1145/309831.309859"><i class='BibTitle'>Efficient computation of minimal polynomials in algebraic
              extensions of finite fields</i></a>,
  in  <i class='BibBooktitle'>Proceedings of the 1999 International Symposium on
  Symbolic and Algebraic Computation (Vancouver,
      BC)</i>,
 <span class='BibPublisher'>ACM, New York</span>
 (<span class='BibYear'>1999</span>),
 <span class='BibPages'>53--58</span>.
</p>

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