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<h3>References</h3>


<p><a id="biBA" name="biBA"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1443748">Ari96</a></span>]   <b class='BibAuthor'>Ariki, S.</b>,
 <i class='BibTitle'>On the decomposition numbers of the Hecke algebra of
              \(G(m,1,n)\)</i>,
 <span class='BibJournal'>J. Math. Kyoto Univ.</span>,
 <em class='BibVolume'>36</em> (<span class='BibNumber'>4</span>)
 (<span class='BibYear'>1996</span>),
 <span class='BibPages'>789--808</span>.
</p>


<p><a id="biBB" name="biBB"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1643413">Bru98</a></span>]   <b class='BibAuthor'>Brundan, J.</b>,
<a href="https://doi.org/10.1112/S0024611598000562"><i class='BibTitle'>Modular branching rules and the Mullineux map for Hecke
              algebras of type \(A\)</i></a>,
 <span class='BibJournal'>Proc. London Math. Soc. (3)</span>,
 <em class='BibVolume'>77</em> (<span class='BibNumber'>3</span>)
 (<span class='BibYear'>1998</span>),
 <span class='BibPages'>551--581</span>.
</p>


<p><a id="biBDJ1" name="biBDJ1"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=812444">DJ86</a></span>]   <b class='BibAuthor'>Dipper, R. and James, G.</b>,
<a href="https://doi.org/10.1112/plms/s3-52.1.20"><i class='BibTitle'>Representations of Hecke algebras of general linear
      groups</i></a>,
 <span class='BibJournal'>Proc. London Math. Soc. (3)</span>,
 <em class='BibVolume'>52</em> (<span class='BibNumber'>1</span>)
 (<span class='BibYear'>1986</span>),
 <span class='BibPages'>20--52</span>.
</p>


<p><a id="biBDJ2" name="biBDJ2"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=872250">DJ87</a></span>]   <b class='BibAuthor'>Dipper, R. and James, G.</b>,
<a href="https://doi.org/10.1112/plms/s3-54.1.57"><i class='BibTitle'>Blocks and idempotents of Hecke algebras of general linear
              groups</i></a>,
 <span class='BibJournal'>Proc. London Math. Soc. (3)</span>,
 <em class='BibVolume'>54</em> (<span class='BibNumber'>1</span>)
 (<span class='BibYear'>1987</span>),
 <span class='BibPages'>57--82</span>.
</p>


<p><a id="biBG" name="biBG"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1179271">Gec92</a></span>]   <b class='BibAuthor'>Geck, M.</b>,
<a href="https://doi.org/10.1080/00927879208824499"><i class='BibTitle'>Brauer trees of Hecke algebras</i></a>,
 <span class='BibJournal'>Comm. Algebra</span>,
 <em class='BibVolume'>20</em> (<span class='BibNumber'>10</span>)
 (<span class='BibYear'>1992</span>),
 <span class='BibPages'>2937--2973</span>.
</p>


<p><a id="biBGr" name="biBGr"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1270135">Gro94</a></span>]   <b class='BibAuthor'>Grojnowski, I.</b>,
<a href="https://doi.org/10.1155/S1073792894000243"><i class='BibTitle'>Representations of affine Hecke algebras (and affine quantum
              \({\rm GL}_n\)) at roots of unity</i></a>,
 <span class='BibJournal'>Internat. Math. Res. Notices</span>,
 <em class='BibVolume'>1994</em> (<span class='BibNumber'>5</span>)
 (<span class='BibYear'>1994</span>),
 <span class='BibPages'>215 ff., approx.\ 3 pp.\ (electronic)</span>.
</p>


<p><a id="biBJ" name="biBJ"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1031453">Jam90</a></span>]   <b class='BibAuthor'>James, G.</b>,
<a href="https://doi.org/10.1112/plms/s3-60.2.225"><i class='BibTitle'>The decomposition matrices of \({\rm GL}_n(q)\) for
      \(n\le
              10\)</i></a>,
 <span class='BibJournal'>Proc. London Math. Soc. (3)</span>,
 <em class='BibVolume'>60</em> (<span class='BibNumber'>2</span>)
 (<span class='BibYear'>1990</span>),
 <span class='BibPages'>225--265</span>.
</p>


<p><a id="biBJK" name="biBJK"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=644144">JK81</a></span>]   <b class='BibAuthor'>James, G. and Kerber, A.</b>,
 <i class='BibTitle'>The representation theory of the symmetric group</i>,
 <span class='BibPublisher'>Addison-Wesley Publishing Co., Reading, Mass.</span>,
 <span class='BibSeries'>Encyclopedia of Mathematics and its Applications</span>,
 <em class='BibVolume'>16</em>
 (<span class='BibYear'>1981</span>),
 <span class='BibPages'>xxviii+510 pages</span><br />
(<span class='BibNote'>With a foreword by P. M. Cohn,
              With an introduction by Gilbert de B. Robinson</span>).
</p>


<p><a id="biBJM1" name="biBJM1"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1402572">JM96</a></span>]   <b class='BibAuthor'>James, G. and Mathas, A.</b>,
<a href="https://doi.org/10.1006/jabr.1996.0251"><i class='BibTitle'>Hecke algebras of type \({\bf A}\) with
      \(q=-1\)</i></a>,
 <span class='BibJournal'>J. Algebra</span>,
 <em class='BibVolume'>184</em> (<span class='BibNumber'>1</span>)
 (<span class='BibYear'>1996</span>),
 <span class='BibPages'>102--158</span>.
</p>


<p><a id="biBJM2" name="biBJM2"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1425323">JM97</a></span>]   <b class='BibAuthor'>James, G. and Mathas, A.</b>,
<a href="https://doi.org/10.1112/S0024611597000099"><i class='BibTitle'>A \(q\)-analogue of the Jantzen-Schaper
      theorem</i></a>,
 <span class='BibJournal'>Proc. London Math. Soc. (3)</span>,
 <em class='BibVolume'>74</em> (<span class='BibNumber'>2</span>)
 (<span class='BibYear'>1997</span>),
 <span class='BibPages'>241--274</span>.
</p>


<p><a id="biBK" name="biBK"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1395065">Kle96</a></span>]   <b class='BibAuthor'>Kleshchev, A. S.</b>,
 <i class='BibTitle'>Branching rules for modular representations of symmetric
              groups. III. Some corollaries and a problem of
              Mullineux</i>,
 <span class='BibJournal'>J. London Math. Soc. (2)</span>,
 <em class='BibVolume'>54</em> (<span class='BibNumber'>1</span>)
 (<span class='BibYear'>1996</span>),
 <span class='BibPages'>25--38</span>.
</p>


<p><a id="biBLLT" name="biBLLT"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1410572">LLT96</a></span>]   <b class='BibAuthor'>Lascoux, A., Leclerc, B. and Thibon, J.-Y.</b>,
<a href="http://projecteuclid.org/getRecord?id=euclid.cmp/1104287629"><i class='BibTitle'>Hecke algebras at roots of unity and crystal bases of quantum
              affine algebras</i></a>,
 <span class='BibJournal'>Comm. Math. Phys.</span>,
 <em class='BibVolume'>181</em> (<span class='BibNumber'>1</span>)
 (<span class='BibYear'>1996</span>),
 <span class='BibPages'>205--263</span>.
</p>


<p><a id="biBLT" name="biBLT"></a></p>
<p class='BibEntry'>
[<span class='BibKeyLink'><a href="https://www.ams.org/mathscinet-getitem?mr=1399410">LT96</a></span>]   <b class='BibAuthor'>Leclerc, B. and Thibon, J.-Y.</b>,
<a href="https://doi.org/10.1155/S1073792896000293"><i class='BibTitle'>Canonical bases of \(q\)-deformed Fock
      spaces</i></a>,
 <span class='BibJournal'>Internat. Math. Res. Notices</span>,
 <em class='BibVolume'>1996</em> (<span class='BibNumber'>9</span>)
 (<span class='BibYear'>1996</span>),
 <span class='BibPages'>447--456</span>.
</p>

<p> </p>


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