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<p><a id="X7A6F98FD85F02BFE" name="X7A6F98FD85F02BFE"></a></p>
<h3>References</h3>
<p><a id="biBBR" name="biBBR"></a></p>
<p class='Bib_entry'>
[<span class='Bib_keyLink'><a href="http://www.ams.org/mathscinet-getitem?mr=MR2284667">BR07</a></span>] <b class='Bib_author'>Broche, O. and del Río, Á.</b> <i class='Bib_title'>Wedderburn decomposition of finite group algebras</i>,
<span class='Bib_journal'>Finite Fields Appl.</span>,
<em class='Bib_volume'>13</em> (<span class='Bib_number'>1</span>),
(<span class='Bib_year'>2007</span>),
<span class='Bib_pages'>p. 71–79</span>.
</p>
<p><a id="biBOR" name="biBOR"></a></p>
<p class='Bib_entry'>
[<span class='Bib_keyLink'><a href="http://www.ams.org/mathscinet-getitem?mr=MR1981041">OR03</a></span>] <b class='Bib_author'>Olivieri, A. and del Río, Á.</b> <i class='Bib_title'>An algorithm to compute the primitive central idempotents and
the Wedderburn decomposition of a rational group algebra</i>,
<span class='Bib_journal'>J. Symbolic Comput.</span>,
<em class='Bib_volume'>35</em> (<span class='Bib_number'>6</span>),
(<span class='Bib_year'>2003</span>),
<span class='Bib_pages'>p. 673–687</span>.
</p>
<p><a id="biBORS" name="biBORS"></a></p>
<p class='Bib_entry'>
[<span class='Bib_keyLink'><a href="http://www.ams.org/mathscinet-getitem?mr=MR2100373">ORS04</a></span>] <b class='Bib_author'>Olivieri, A., del Río, Á. and Simón, J. J.</b> <i class='Bib_title'>On monomial characters and central idempotents of rational
group algebras</i>,
<span class='Bib_journal'>Comm. Algebra</span>,
<em class='Bib_volume'>32</em> (<span class='Bib_number'>4</span>),
(<span class='Bib_year'>2004</span>),
<span class='Bib_pages'>p. 1531–1550</span>.
</p>
<p><a id="biBO" name="biBO"></a></p>
<p class='Bib_entry'>
[<span class='Bib_keyLink'><a href="http://www.ams.org/mathscinet-getitem?mr=MR2291851">Olt07</a></span>] <b class='Bib_author'>Olteanu, G.</b> <i class='Bib_title'>Computing the Wedderburn decomposition of group algebras by
the Brauer-Witt theorem</i>,
<span class='Bib_journal'>Math. Comp.</span>,
<em class='Bib_volume'>76</em> (<span class='Bib_number'>258</span>),
(<span class='Bib_year'>2007</span>),
<span class='Bib_pages'>p. 1073–1087 (electronic)</span>.
</p>
<p><a id="biBP" name="biBP"></a></p>
<p class='Bib_entry'>
[<span class='Bib_keyLink'><a href="http://www.ams.org/mathscinet-getitem?mr=MR979094">Pas89</a></span>] <b class='Bib_author'>Passman, D. S.</b> <i class='Bib_title'>Infinite crossed products</i>,
<span class='Bib_publisher'>Academic Press Inc.</span>,
<span class='Bib_series'>Pure and Applied Mathematics</span>,
<em class='Bib_volume'>135</em>,
<span class='Bib_address'>Boston, MA</span>,
(<span class='Bib_year'>1989</span>),
<span class='Bib_pages'>p. xii+468</span>.
</p>
<p><a id="biBR" name="biBR"></a></p>
<p class='Bib_entry'>
[<span class='Bib_keyLink'><a href="http://www.ams.org/mathscinet-getitem?mr=MR1972204">Rei03</a></span>] <b class='Bib_author'>Reiner, I.</b> <i class='Bib_title'>Maximal orders</i>,
<span class='Bib_publisher'>The Clarendon Press Oxford University Press</span>,
<span class='Bib_series'>London Mathematical Society Monographs. New Series</span>,
<em class='Bib_volume'>28</em>,
<span class='Bib_address'>Oxford</span>,
(<span class='Bib_year'>2003</span>),
<span class='Bib_pages'>p. xiv+395</span><br />
(<span class='Bib_note'>Corrected reprint of the 1975 original,
With a foreword by M. J. Taylor</span>).
</p>
<p><a id="biBS" name="biBS"></a></p>
<p class='Bib_entry'>
[<span class='Bib_key' style="color: #8e0000;">Sho33</span>] <b class='Bib_author'>Shoda, K.</b> <i class='Bib_title'>Über die monomialen Darstellungen einer endlichen Gruppe</i>,
<span class='Bib_journal'>Proc. Phys.-Math. Soc. Japan</span>,
<em class='Bib_volume'>III</em> (<span class='Bib_number'>15</span>),
(<span class='Bib_year'>1933</span>),
<span class='Bib_pages'>p. 249–257</span>.
</p>
<p><a id="biBY" name="biBY"></a></p>
<p class='Bib_entry'>
[<span class='Bib_keyLink'><a href="http://www.ams.org/mathscinet-getitem?mr=MR0347957">Yam74</a></span>] <b class='Bib_author'>Yamada, T.</b> <i class='Bib_title'>The Schur subgroup of the Brauer group</i>,
<span class='Bib_publisher'>Springer-Verlag</span>,
<span class='Bib_address'>Berlin</span>,
(<span class='Bib_year'>1974</span>),
<span class='Bib_pages'>p. v+159</span><br />
(<span class='Bib_note'>Lecture Notes in Mathematics, Vol. 397</span>).
</p>
<p> </p>
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