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<?xml version="1.0" encoding="UTF-8"?>
<!DOCTYPE file SYSTEM "bibxmlext.dtd">

<file>

<entry id="Ben80"><phdthesis>
  <author>
    <name><first>D. J.</first><last>Benson</last></name>
  </author>  
  <title>The simple group <M>J_4</M></title>
  <school>Cambridge</school>
  <year>1980</year>
</phdthesis></entry>

<entry id="CCNPW85"><book>
  <author>
    <name><first>J. H.</first><last>Conway</last></name>
    <name><first>R. T.</first><last>Curtis</last></name>
    <name><first>S. P.</first><last>Norton</last></name>
    <name><first>R. A.</first><last>Parker</last></name>
    <name><first>R. A.</first><last>Wilson</last></name>
  </author>  
  <title>Atlas of finite groups</title>
  <publisher>Oxford University Press</publisher>
  <year>1985</year>
  <address>Eynsham</address>
  <note>Maximal subgroups and ordinary characters for simple groups,
              With computational assistance from J. G. Thackray</note>
  <isbn>0-19-853199-0</isbn>
  <mrnumber>827219 (88g:20025)</mrnumber>
  <mrclass>20D05 (20-02)</mrclass>
  <mrreviewer>R. L. Griess</mrreviewer>
  <other type="pages">xxxiv+252</other>
</book></entry>

<entry id="GAP4.4"><misc>
  <title><Wrap Name="Package">GAP</Wrap> &ndash;
      <C>G</C>roups, <C>A</C>lgorithms, and <C>P</C>rogramming,
      <C>V</C>ersion 4.4</title>
  <howpublished><URL>http://www.gap-system.org</URL></howpublished>
  <year>2004</year>
  <key>GAP</key>
  <keywords>groups; *; gap; manual</keywords>
  <other type="organization">The GAP <C>G</C>roup</other>
</misc></entry>

<entry id="GS94"><article>
  <author>
    <name><first>Robert L.</first><last>Griess Jr. </last></name>
    <name><first>Stephen D.</first><last>Smith</last></name>
  </author>  
  <title>Minimal dimensions for modular representations of the
              <C>M</C>onster</title>
  <journal>Comm. Algebra</journal>
  <year>1994</year>
  <volume>22</volume>
  <number>15</number>
  <pages>6279–6294</pages>
  <issn>0092-7872</issn>
  <mrnumber>1303004 (96a:20021)</mrnumber>
  <mrclass>20C34</mrclass>
  <mrreviewer>Ulrich Meierfrankenfeld</mrreviewer>
  <other type="coden">COALDM</other>
  <other type="fjournal">Communications in Algebra</other>
</article></entry>

<entry id="HHM99"><article>
  <author>
    <name><first>Anne</first><last>Henke</last></name>
    <name><first>Gerhard</first><last>Hiss</last></name>
    <name><first>Jürgen</first><last>Müller</last></name>
  </author>  
  <title>The <C><M>7</M></C>-modular decomposition matrices of the sporadic
              <C>O</C>'<C>N</C>an group</title>
  <journal>J. London Math. Soc. (2)</journal>
  <year>1999</year>
  <volume>60</volume>
  <number>1</number>
  <pages>58–70</pages>
  <issn>0024-6107</issn>
  <mrnumber>1721815 (2000i:20023)</mrnumber>
  <mrclass>20C34 (20C20 20C33 20C40)</mrclass>
  <mrreviewer>Donald L. White</mrreviewer>
  <other type="coden">JLMSAK</other>
  <other type="fjournal">Journal of the London Mathematical Society. Second
      Series</other>
</article></entry>

<entry id="Hen93"><mastersthesis>
  <author>
    <name><first>S.</first><last>Hensing</last></name>
  </author>  
  <title><M>5</M>-modulare <C>Z</C>erlegungszahlen der sporadischen einfachen
  <C>G</C>ruppe <C><M>Co_1</M></C> und ihrer Überlagerungsgruppe
              <C><M>2.Co_1</M></C></title>
  <school>Universität Heidelberg</school>
  <year>1993</year>
  <type>Diplomarbeit</type>
</mastersthesis></entry>

<entry id="His94"><article>
  <author>
    <name><first>Gerhard</first><last>Hiss</last></name>
  </author>  
  <title>The <C><M>3</M></C>-modular characters of the <C>R</C>udvalis
      sporadic simple
              group and its covering group</title>
  <journal>Math. Comp.</journal>
  <year>1994</year>
  <volume>62</volume>
  <number>206</number>
  <pages>851–863</pages>
  <issn>0025-5718</issn>
  <mrnumber>1212267 (94g:20013)</mrnumber>
  <mrclass>20C20 (20C34 20D08)</mrclass>
  <mrreviewer>P. Fong</mrreviewer>
  <other type="coden">MCMPAF</other>
  <other type="fjournal">Mathematics of Computation</other>
</article></entry>

<entry id="His97"><article>
  <author>
    <name><first>Gerhard</first><last>Hiss</last></name>
  </author>  
  <title>Decomposition matrices of the <C>C</C>hevalley group
      <C><M>F_4(2)</M></C>
              and its covering group</title>
  <journal>Comm. Algebra</journal>
  <year>1997</year>
  <volume>25</volume>
  <number>8</number>
  <pages>2539–2555</pages>
  <issn>0092-7872</issn>
  <mrnumber>1459575 (98d:20016)</mrnumber>
  <mrclass>20C33 (20C20 20C40)</mrclass>
  <mrreviewer>Julianne G. Rainbolt</mrreviewer>
  <other type="coden">COALDM</other>
  <other type="fjournal">Communications in Algebra</other>
</article></entry>

<entry id="HL89"><book>
  <author>
    <name><first>G.</first><last>Hiss</last></name>
    <name><first>K.</first><last>Lux</last></name>
  </author>  
  <title>Brauer trees of sporadic groups</title>
  <publisher>The Clarendon Press Oxford University Press</publisher>
  <year>1989</year>
  <series>Oxford Science Publications</series>
  <address>New York</address>
  <isbn>0-19-853381-0</isbn>
  <mrnumber>1033265 (91k:20018)</mrnumber>
  <mrclass>20C20 (20-02 20D08)</mrclass>
  <mrreviewer>Harvey Blau</mrreviewer>
  <other type="pages">x+526</other>
</book></entry>

<entry id="HL94"><article>
  <author>
    <name><first>Gerhard</first><last>Hiss</last></name>
    <name><first>Klaus</first><last>Lux</last></name>
  </author>  
  <title>The <C><M>5</M></C>-modular characters of the sporadic simple
      <C>F</C>ischer
  groups <C><M>{\rm Fi}_{22}</M></C> and <C><M>{\rm Fi}_{23}</M></C></title>
  <journal>Comm. Algebra</journal>
  <year>1994</year>
  <volume>22</volume>
  <number>9</number>
  <pages>3563–3590</pages>
  <note>With an appendix by Thomas Breuer</note>
  <issn>0092-7872</issn>
  <mrnumber>1278806 (95e:20020)</mrnumber>
  <mrclass>20C34 (20C40)</mrclass>
  <mrreviewer>A. S. Kondratʹev</mrreviewer>
  <other type="coden">COALDM</other>
  <other type="fjournal">Communications in Algebra</other>
</article></entry>

<entry id="HM95"><article>
  <author>
    <name><first>Gerhard</first><last>Hiss</last></name>
    <name><first>Jürgen</first><last>Müller</last></name>
  </author>  
  <title>The <C><M>5</M></C>-modular characters of the sporadic simple
      <C>R</C>udvalis
              group and its covering group</title>
  <journal>Comm. Algebra</journal>
  <year>1995</year>
  <volume>23</volume>
  <number>12</number>
  <pages>4633–4667</pages>
  <issn>0092-7872</issn>
  <mrnumber>1352561 (96h:20027)</mrnumber>
  <mrclass>20C34 (20C20)</mrclass>
  <mrreviewer>Donald L. White</mrreviewer>
  <other type="coden">COALDM</other>
  <other type="fjournal">Communications in Algebra</other>
</article></entry>

<entry id="HW94"><article>
  <author>
    <name><first>Gerhard</first><last>Hiss</last></name>
    <name><first>Donald L.</first><last>White</last></name>
  </author>  
  <title>The <C><M>5</M></C>-modular characters of the covering group of the
  sporadic simple <C>F</C>ischer group <C><M>{\rm Fi}_{22}</M></C> and its
              automorphism group</title>
  <journal>Comm. Algebra</journal>
  <year>1994</year>
  <volume>22</volume>
  <number>9</number>
  <pages>3591–3611</pages>
  <issn>0092-7872</issn>
  <mrnumber>1278807 (95e:20021)</mrnumber>
  <mrclass>20C34 (20C40)</mrclass>
  <mrreviewer>A. S. Kondratʹev</mrreviewer>
  <other type="coden">COALDM</other>
  <other type="fjournal">Communications in Algebra</other>
</article></entry>

<entry id="HJLP"><misc>
  <author>
    <name><first>G.</first><last>Hiss</last></name>
    <name><first>C.</first><last>Jansen</last></name>
    <name><first>K.</first><last>Lux</last></name>
    <name><first>R. A.</first><last>Parker</last></name>
  </author>  
  <title>Computing with <C>M</C>odular <C>C</C>haracters</title>
  <howpublished><URL>http://www.math.rwth-aachen.de/LDFM/homes/MOC/CoMoChaT/</URL></howpublished>
</misc></entry>

<entry id="Hup98"><book>
  <author>
    <name><first>Bertram</first><last>Huppert</last></name>
  </author>  
  <title>Character theory of finite groups</title>
  <publisher>Walter de Gruyter &amp; Co.</publisher>
  <year>1998</year>
  <volume>25</volume>
  <series>de Gruyter Expositions in Mathematics</series>
  <address>Berlin</address>
  <isbn>3-11-015421-8</isbn>
  <mrnumber>1645304 (99j:20011)</mrnumber>
  <mrclass>20C15 (20C05 20C10)</mrclass>
  <mrreviewer>Gerhard Hiss</mrreviewer>
  <other type="pages">vi+618</other>
</book></entry>

<entry id="HB82"><book>
  <author>
    <name><first>Bertram</first><last>Huppert</last></name>
    <name><first>Norman</first><last>Blackburn</last></name>
  </author>  
  <title>Finite groups. <C>II</C></title>
  <publisher>Springer-Verlag</publisher>
  <year>1982</year>
  <volume>242</volume>
  <series>Grundlehren der Mathematischen Wissenschaften [Fundamental
              Principles of Mathematical Sciences]</series>
  <address>Berlin</address>
  <note>AMD, 44</note>
  <isbn>3-540-10632-4</isbn>
  <mrnumber>650245 (84i:20001a)</mrnumber>
  <mrclass>20-02 (20Dxx)</mrclass>
  <other type="pages">xiii+531</other>
</book></entry>

<entry id="Jan95"><phdthesis>
  <author>
    <name><first>C.</first><last>Jansen</last></name>
  </author>  
  <title>Ein <C>A</C>tlas <M>3</M>-modularer <C>C</C>haraktertafeln</title>
  <school>RWTH Aachen</school>
  <year>1995</year>
  <type>Dissertation</type>
</phdthesis></entry>

<entry id="Jan05"><article>
  <author>
    <name><first>Christoph</first><last>Jansen</last></name>
  </author>  
  <title>The minimal degrees of faithful representations of the
              sporadic simple groups and their covering groups</title>
  <journal>LMS J. Comput. Math.</journal>
  <year>2005</year>
  <volume>8</volume>
  <pages>122–144 (electronic)</pages>
  <issn>1461-1570</issn>
  <mrnumber>2153793 (2006e:20026)</mrnumber>
  <mrclass>20C34</mrclass>
  <mrreviewer>Robert A. Wilson</mrreviewer>
  <other type="fjournal">LMS Journal of Computation and Mathematics</other>
</article></entry>

<entry id="JM97"><article>
  <author>
    <name><first>Christoph</first><last>Jansen</last></name>
    <name><first>Jürgen</first><last>Müller</last></name>
  </author>  
  <title>The <C><M>3</M></C>-modular decomposition numbers of the sporadic
      simple
              <C>S</C>uzuki group</title>
  <journal>Comm. Algebra</journal>
  <year>1997</year>
  <volume>25</volume>
  <number>8</number>
  <pages>2437–2458</pages>
  <issn>0092-7872</issn>
  <mrnumber>1459570 (98e:20019)</mrnumber>
  <mrclass>20C34 (20D08)</mrclass>
  <mrreviewer>Koichiro Harada</mrreviewer>
  <other type="coden">COALDM</other>
  <other type="fjournal">Communications in Algebra</other>
</article></entry>

<entry id="JW96"><article>
  <author>
    <name><first>C.</first><last>Jansen</last></name>
    <name><first>R. A.</first><last>Wilson</last></name>
  </author>  
  <title>The minimal faithful <C><M>3</M></C>-modular representation for the
              <C>L</C>yons group</title>
  <journal>Comm. Algebra</journal>
  <year>1996</year>
  <volume>24</volume>
  <number>3</number>
  <pages>873–879</pages>
  <issn>0092-7872</issn>
  <mrnumber>1374641 (97a:20021)</mrnumber>
  <mrclass>20C34 (20C40 20D08)</mrclass>
  <mrreviewer>Herbert Pahlings</mrreviewer>
  <other type="coden">COALDM</other>
  <other type="fjournal">Communications in Algebra</other>
</article></entry>

<entry id="JW98"><article>
  <author>
    <name><first>C.</first><last>Jansen</last></name>
    <name><first>R. A.</first><last>Wilson</last></name>
  </author>  
  <title>The <C><M>2</M></C>-modular and <C><M>3</M></C>-modular decomposition
      numbers for
  the sporadic simple <C>O</C>'<C>N</C>an group and its triple cover</title>
  <journal>J. London Math. Soc. (2)</journal>
  <year>1998</year>
  <volume>57</volume>
  <number>1</number>
  <pages>71–90</pages>
  <issn>0024-6107</issn>
  <mrnumber>1624797 (99g:20025)</mrnumber>
  <mrclass>20C34 (20C20 20C40)</mrclass>
  <mrreviewer>Gerhard Hiss</mrreviewer>
  <other type="coden">JLMSAK</other>
  <other type="fjournal">Journal of the London Mathematical Society. Second
      Series</other>
</article></entry>

<entry id="JLPW95"><book>
  <author>
    <name><first>C.</first><last>Jansen</last></name>
    <name><first>K.</first><last>Lux</last></name>
    <name><first>R.</first><last>Parker</last></name>
    <name><first>R.</first><last>Wilson</last></name>
  </author>  
  <title>An atlas of <C>B</C>rauer characters</title>
  <publisher>The Clarendon Press Oxford University Press</publisher>
  <year>1995</year>
  <volume>11</volume>
  <series>London Mathematical Society Monographs. New Series</series>
  <address>New York</address>
  <note>Appendix  2 by T. Breuer and S. Norton, Oxford Science
                      Publications</note>
  <isbn>0-19-851481-6</isbn>
  <mrnumber>1367961 (96k:20016)</mrnumber>
  <mrclass>20C20 (20-00 20D06 20D08)</mrclass>
  <mrreviewer>J. L. Alperin</mrreviewer>
  <other type="pages">xviii+327</other>
  <other type="printedkey">JLPW95</other>
</book></entry>

<entry id="MNP85"><article>
  <author>
    <name><first>Werner</first><last>Meyer</last></name>
    <name><first>Wolfram</first><last>Neutsch</last></name>
    <name><first>Richard</first><last>Parker</last></name>
  </author>  
  <title>The minimal <C><M>5</M></C>-representation of <C>L</C>yons' sporadic
      group</title>
  <journal>Math. Ann.</journal>
  <year>1985</year>
  <volume>272</volume>
  <number>1</number>
  <pages>29–39</pages>
  <issn>0025-5831</issn>
  <mrnumber>794089 (86i:20025)</mrnumber>
  <mrclass>20D08</mrclass>
  <mrreviewer>R. W. Carter</mrreviewer>
  <other type="coden">MAANA</other>
  <other type="fjournal">Mathematische Annalen</other>
</article></entry>

<entry id="Mue98"><misc>
  <author>
    <name><first>Jürgen</first><last>Müller</last></name>
  </author>  
  <title>The <M>5</M>-modular decomposition matrix of the sporadic simple
              <C>C</C>onway group <C><M>Co_3</M></C>.</title>
  <howpublished>Gloor, Oliver (ed.), Proceedings of the 1998 international
              symposium on symbolic and algebraic computation, ISSAC '98,
  Rostock, Germany, August 13–15, 1998. New York, NY: ACM Press.
              179–185 (1998).</howpublished>
  <year>1998</year>
  <crossref>Glo98</crossref>
  <abstract>Summary: The 5-modular decomposition matrix of the principal
  block of the sporadic simple Conway group $Co_3$ is determined.
              The results are obtained by a combination of character
              theoretic methods and explicit module constructions and
              analyses, especially condensation techniques, with the
              assistance of the computer algebra systems GAP, MOC, and
              MeatAxe.</abstract>
  <keywords>$5$-modular decomposition matrices; principal blocks;
              sporadic simple Conway group $Co_3$</keywords>
  <language>English</language>
  <other type="classmath">*20C34 (Representations of sporadic groups)
  20C20 (Modular representations and characters of groups)</other>
  <other type="zblnumber">0921.20012</other>
</misc></entry>

<entry id="MR99"><incollection>
  <author>
    <name><first>Jürgen</first><last>Müller</last></name>
    <name><first>Jens</first><last>Rosenboom</last></name>
  </author>  
  <title>Condensation of induced representations and an application:
  the <C><M>2</M></C>-modular decomposition numbers of <C><M>{\rm Co}_2</M></C></title>
  <booktitle>Computational methods for representations of groups and
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  <crossref>DMR99</crossref>
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</incollection></entry>

<entry id="NT89"><book>
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  <mrreviewer>Roderick Gow</mrreviewer>
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<entry id="SW94"><article>
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</article></entry>

<entry id="SW97"><article>
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</article></entry>

<entry id="Wil93c"><article>
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  <title><Wrap Name="Package">ATLAS</Wrap>
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<entry id="Glo98"><proceedings>
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<entry id="DMR99"><book>
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    <name><first>C. M.</first><last>Ringel</last></name>
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  <publisher>Birkhäuser Verlag</publisher>
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  <series>Progress in Mathematics</series>
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  <mrclass>16-06 (00B25 20-06)</mrclass>
  <other type="pages">xiv+357</other>
</book></entry>

</file>