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<file>
<!-- some abbreviations of journal names, add more when needed -->
<string key="actam3" value="Acta Appl. Math."/>
<string key="actcs1" value="Acta Cryst. Sect. A"/>
<string key="advam4" value="Adv. Math."/>
<string key="amemm" value="Amer. Math. Monthly"/>
<string key="appae" value="Appl. Algebra Engrg. Comm. Comput."/>
<string key="arcmb1" value="Arch. Math. (Basel)"/>
<string key="bayms" value="Bayreuth. Math. Schr."/>
<string key="bulam2" value="Bull. Austral. Math. Soc."/>
<string key="cjtcs" value="Chicago J. Theoret. Comput. Sci."/>
<string key="comma2" value="Comm. Algebra"/>
<string key="compo" value="Compositio Math."/>
<string key="discm" value="Discrete Math."/>
<string key="eraam" value="Electron. Res. Announc. Amer. Math. Soc."/>
<string key="expma" value="Experiment. Math."/>
<string key="glamj" value="Glasgow Math. J."/>
<string key="intjac" value="Internat. J. Algebra Comput."/>
<string key="invem" value="Invent. Math."/>
<string key="jalge" value="J. Algebra"/>
<string key="jausma" value="J. Austral. Math. Soc. Ser. A"/>
<string key="jnumt" value="J. Number Theory"/>
<string key="jreia" value="J. Reine Angew. Math."/>
<string key="jsymc" value="J. Symbolic Comput."/>
<string key="linaa2" value="Linear Algebra Appl."/>
<string key="match" value="Match"/>
<string key="matha" value="Math. Ann."/>
<string key="matha2" value="Math. Appl."/>
<string key="matha2" value="Math. Appl."/>
<string key="mathc3" value="Math. Comp."/>
<string key="mathz" value="Math. Z."/>
<string key="matpc" value="Math. Proc. Cambridge Philos. Soc."/>
<string key="memam" value="Mem. Amer. Math. Soc."/>
<string key="numem" value="Numer. Math."/>
<string key="pacjm" value="Pacific J. Math."/>
<string key="proem2" value="Proc. Edinburgh Math. Soc. (2)"/>
<string key="prolm2" value="Proc. London Math. Soc. (3)"/>
<string key="quajm3" value="Quart. J. Math. Oxford Ser. (2)"/>
<string key="rocmj" value="Rocky Mountain J. Math."/>
<string key="traam" value="Trans. Amer. Math. Soc."/>


<!-- the actual entries  -->
<entry id="Abb89"><phdthesis>
  <author>
    <name><first>J. A.</first><last>Abbott</last></name>
  </author>  
  <title>On  the  Factorization  of  Polynomials over Algebraic
                      Fields</title>
  <school>School of Mathematical Sciences, University of Bath</school>
  <year>1989</year>
  <month>September</month>
</phdthesis></entry>

<entry id="AL94"><article>
  <author>
    <name><first>Dean</first><last>Alvis</last></name>
    <name><first>George</first><last>Lusztig</last></name>
  </author>  
  <title>Correction to the paper: <C>T</C>he representations and generic
  degrees of the <C>H</C>ecke algebra of type <C><M>H_4</M></C> [<C>J</C>.
  <C>R</C>eine <C>A</C>ngew. <C>M</C>ath. 
  <C><Alt Only="BibTeX,BibTeXhref">\bf </Alt>336</C> (1982), 201&ndash;212;
              <C>MR</C>0671329 (84a:20013)]</title>
  <journal><value key="jreia"/></journal>
  <year>1994</year>
  <volume>449</volume>
  <pages>217&ndash;218</pages>
  <note>Correction:  ibid. <Alt Only="BibTeX,BibTeXhref">\bf </Alt> 449, 
         217&ndash;218 (1994)</note>
  <crossref>AL82</crossref>
  <issn>0075-4102</issn>
  <mrnumber>1268587 (95a:20005)</mrnumber>
  <mrclass>20C15</mrclass>
  <mrreviewer>Bhama Srinivasan</mrreviewer>
  <other type="coden">JRMAA8</other>
  <other type="fjournal">Journal für die Reine und Angewandte
      Mathematik</other>
</article></entry>

<entry id="AL82"><article>
  <author>
    <name><first>Dean</first><last>Alvis</last></name>
    <name><first>George</first><last>Lusztig</last></name>
  </author>  
  <title>The representations and generic degrees of the <C>H</C>ecke algebra
              of type <C><M>H_4</M></C></title>
  <journal><value key="jreia"/></journal>
  <year>1982</year>
  <volume>336</volume>
  <pages>201&ndash;212</pages>
  <note>Correction:  ibid. <Alt Only="BibTeX,BibTeXhref">\bf </Alt> 449, 
       217&ndash;218 (1994)</note>
  <crossref>AL94</crossref>
  <issn>0075-4102</issn>
  <mrnumber>671329 (84a:20013)</mrnumber>
  <mrclass>20C15</mrclass>
  <mrreviewer>Bhama Srinivasan</mrreviewer>
  <other type="coden">JRMAA8</other>
  <other type="fjournal">Journal für die Reine und Angewandte
      Mathematik</other>
</article></entry>

<entry id="Alv87"><article>
  <author>
    <name><first>Dean</first><last>Alvis</last></name>
  </author>  
  <title>The left cells of the <C>C</C>oxeter group of type
      <C><M>H_4</M></C></title>
  <journal><value key="jalge"/></journal>
  <year>1987</year>
  <volume>107</volume>
  <number>1</number>
  <pages>160&ndash;168</pages>
  <issn>0021-8693</issn>
  <mrnumber>883878 (88d:20014)</mrnumber>
  <mrclass>20C15 (20C30 20H15)</mrclass>
  <mrreviewer>Bhama Srinivasan</mrreviewer>
  <other type="coden">JALGA4</other>
  <other type="fjournal">Journal of Algebra</other>
</article></entry>

<entry id="AMW82"><incollection>
  <author>
    <name><first>D. G.</first><last>Arrell</last></name>
    <name><first>S.</first><last>Manrai</last></name>
    <name><first>M. F.</first><last>Worboys</last></name>
  </author>  
  <title>A procedure for obtaining simplified defining relations for a
              subgroup</title>
  <booktitle>Groups&ndash;St Andrews 1981 (St Andrews, 1981)</booktitle>
  <publisher>Cambridge Univ. Press</publisher>
  <year>1982</year>
  <editor>
    <name><first>Colin M.</first><last>Campbell</last></name>
    <name><first>Edmund F.</first><last>Robertson</last></name>
  </editor>  
  <volume>71</volume>
  <series>London Math. Soc. Lecture Note Ser.</series>
  <pages>155&ndash;159</pages>
  <address>Cambridge</address>
  <crossref>GrpsStAndrews81</crossref>
  <isbn>0-521-28974-2</isbn>
  <keywords>finitely   presented  groups;  subgroup  presentation,
                      simplification;  modified  Todd  Coxeter  (mtc),  tree
                      decoding; algorithm description</keywords>
  <mrnumber>679157 (84a:20041)</mrnumber>
  <mrclass>20F05 (20-04)</mrclass>
</incollection></entry>

<entry id="AR84"><incollection>
  <author>
    <name><first>D. G.</first><last>Arrell</last></name>
    <name><first>E. F.</first><last>Robertson</last></name>
  </author>  
  <title>A modified <C>T</C>odd-<C>C</C>oxeter algorithm</title>
  <booktitle>Computational group theory (Durham, 1982)</booktitle>
  <publisher>Academic Press</publisher>
  <year>1984</year>
  <editor>
    <name><first>Michael D.</first><last>Atkinson</last></name>
  </editor>  
  <pages>27&ndash;32</pages>
  <address>London</address>
  <crossref>Durham1982</crossref>
  <isbn>0-12-066270-1</isbn>
  <keywords>finitely   presented  groups;  subgroup  presentation,
                      simplification;  modified  Todd  Coxeter  (mtc),  tree
                      decoding; algorithm description</keywords>
  <mrnumber>760644 (86g:20042)</mrnumber>
  <mrclass>20F05 (20-04)</mrclass>
  <mrreviewer>I. D. Macdonald</mrreviewer>
</incollection></entry>

<entry id="Art68"><book>
  <author>
    <name><first>E.</first><last>Artin</last></name>
  </author>  
  <title>Galoissche <C>T</C>heorie</title>
  <publisher>Verlag Harri Deutsch</publisher>
  <year>1973</year>
  <address>Zurich</address>
  <note>Übersetzung nach der zweiten englischen Auflage besorgt von
              Viktor Ziegler,
              Mit einem Anhang von N. A. Milgram,
              Zweite, unveränderte Auflage,
              Deutsch-Taschenbücher, No. 21</note>
  <mrnumber>0392905 (52 #13718)</mrnumber>
  <mrclass>12-02</mrclass>
  <other type="pages">86</other>
</book></entry>

<entry id="Bau91"><phdthesis>
  <author>
    <name><first>Ulrich</first><last>Baum</last></name>
  </author>  
  <title>Existenz   und   effiziente  <C>K</C>onstruktion  schneller
                      <C>F</C>ouriertransformationen
                      überauflösbarer <C>G</C>ruppen</title>
  <school>Rheinische  Friedrich  Wilhelm Universität
                      Bonn</school>
  <year>1991</year>
  <type>Dissertation</type>
  <address>Bonn, Germany</address>
</phdthesis></entry>

<entry id="BC94"><article>
  <author>
    <name><first>Ulrich</first><last>Baum</last></name>
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<entry id="BMM93"><article>
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<entry id="Hav69"><techreport>
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<entry id="Hulpke96"><phdthesis>
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  </author>  
  <title><C>ACE</C> User Manual</title>
  <address>Department   of   Computer   Science   &amp;   Electrical
                      Engineering   and   Department   of  Mathematics,  The
  University of Queensland, QLD 4072, Australia</address>
  <year>1999</year>
  <note>Draft</note>
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<entry id="Rin93"><manual>
  <author>
    <name><first>Michael</first><last>Ringe</last></name>
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  <title>The <C>C</C> <C>M</C>eat<C>A</C>xe, Release 1.5</title>
  <organization>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
                      Technische Hochschule</organization>
  <address>Aachen, Germany</address>
  <year>1993</year>
</manual></entry>

<entry id="Rin98"><manual>
  <author>
    <name><first>Michael</first><last>Ringe</last></name>
  </author>  
  <title>The <C>C</C> <C>M</C>eat<C>A</C>xe, Release 2.3</title>
  <organization>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
                      Technische Hochschule</organization>
  <address>Aachen, Germany</address>
  <year>1998</year>
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<entry id="Rob88"><article>
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  <keywords>finitely   presented  groups;  simplification;  Tietze
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  <mrnumber>961370 (89h:68076)</mrnumber>
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  <other type="fjournal">Journal of Symbolic Computation</other>
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<entry id="RoneyDougal02"><article>
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  <title>The affine primitive permutation groups of degree less than
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  <journal><value key="jsymc"/></journal>
  <year>2003</year>
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<entry id="RoneyDougal05"><article>
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  <title>The primitive permutation groups of degree less than 2500</title>
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  <mrreviewer>Michael Giudici</mrreviewer>
  <other type="coden">JALGA4</other>
  <other type="fjournal">Journal of Algebra</other>
</article></entry>

<entry id="Roy87"><article>
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    <name><first>Gordon F.</first><last>Royle</last></name>
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  <title>The transitive groups of degree twelve</title>
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  <year>1987</year>
  <volume>4</volume>
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  <pages>255&ndash;268</pages>
  <issn>0747-7171</issn>
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  <other type="fjournal">Journal of Symbolic Computation</other>
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<entry id="RylandsTalor98"><article>
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  <other type="fjournal">Journal of Symbolic Computation</other>
</article></entry>

<entry id="Sco73"><article>
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  <title>Modular permutation representations</title>
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<entry id="Sch90"><article>
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  <pages>601&ndash;606</pages>
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  <other type="fjournal">Journal of Symbolic Computation</other>
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<entry id="Scherner92"><mastersthesis>
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  <title>Erweiterung        einer        <C>A</C>rithmetik       von
                      <C>K</C>reisteilungskörpern    auf    deren
                      <C>T</C>eilkörper  und deren <C>I</C>mplementation
                      in <C>GAP</C></title>
  <school>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
                      Technische Hochschule</school>
  <year>1992</year>
  <type>Diplomarbeit</type>
  <address>Aachen, Germany</address>
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<entry id="Schiffer94"><mastersthesis>
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  <title>Cliffordmatrizen</title>
  <school>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
                      Technische Hochschule</school>
  <year>1994</year>
  <type>Diplomarbeit</type>
  <address>Aachen, Germany</address>
</mastersthesis></entry>

<entry id="Seress98"><article>
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  <other type="coden">AAMADV</other>
  <other type="fjournal">Acta Applicandae Mathematicae. An International
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<entry id="ST54"><article>
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<entry id="Sho92"><book>
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<entry id="Sim70"><inproceedings>
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  <address>Oxford</address>
  <publisher>Pergamon</publisher>
  <crossref>Oxford67</crossref>
  <keywords>permutation  groups;  primitive groups, classification
                      of, stabilizer chain; Schreier Sims</keywords>
  <mrnumber>0257203 (41 #1856)</mrnumber>
  <mrclass>20.20 (65.00)</mrclass>
  <mrreviewer>H. Kimura</mrreviewer>
  <other type="notes">RUSSIAN  translation  in:  Computations in algebra and
                      number  theory  (Russian),  edited by B.&nbsp;B. Venkov and
                      D.&nbsp;K.  Faddeev,  pp.  129&ndash;147,  Matematika,  Novoie v
  Zarubeznoi Naukie, vol. 2, Izdat. MIR, Moscow, 1976</other>
  <other type="reviews">MR 41 # 1856 (H. Kimura), Zbl 215, 100 (J. McKay), CR
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<entry id="Sims90b"><article>
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    <name><first>Charles C.</first><last>Sims</last></name>
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  <title>Computing the order of a solvable permutation group</title>
  <journal><value key="jsymc"/></journal>
  <year>1990</year>
  <volume>9</volume>
  <number>5-6</number>
  <pages>699&ndash;705</pages>
  <note>Computational group theory, Part 1</note>
  <issn>0747-7171</issn>
  <mrnumber>1075432 (91m:20011)</mrnumber>
  <mrclass>20B40</mrclass>
  <mrreviewer>Gerhard Hiss</mrreviewer>
  <other type="fjournal">Journal of Symbolic Computation</other>
</article></entry>

<entry id="Sims94"><book>
  <author>
    <name><first>Charles C.</first><last>Sims</last></name>
  </author>  
  <title>Computation with finitely presented groups</title>
  <publisher>Cambridge University Press</publisher>
  <year>1994</year>
  <volume>48</volume>
  <series>Encyclopedia of Mathematics and its Applications</series>
  <address>Cambridge</address>
  <isbn>0-521-43213-8</isbn>
  <mrnumber>1267733 (95f:20053)</mrnumber>
  <mrclass>20F05 (20-02 68Q40 68Q42)</mrclass>
  <mrreviewer>Friedrich Otto</mrreviewer>
  <other type="pages">xiii+604</other>
</book></entry>

<entry id="Sims97"><inproceedings>
  <author>
    <name><first>Charles C.</first><last>Sims</last></name>
  </author>  
  <title>Computing with subgroups of automorphism groups of finite
              groups</title>
  <booktitle>Proceedings of the 1997 International Symposium on Symbolic
              and Algebraic Computation (Kihei, HI)</booktitle>
  <year>1997</year>
  <editor>
    <name><first>Wolfgang</first><last>Küchlin</last></name>
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  <pages>400&ndash;403 (electronic)</pages>
  <address>New York</address>
  <organization>The Association for Computing Machinery</organization>
  <publisher>ACM</publisher>
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  <key>ACM</key>
  <crossref>ISSAC97</crossref>
  <mrnumber>1810006</mrnumber>
  <mrclass>68W30 (20D45)</mrclass>
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<entry id="Sog89"><manual>
  <title><C>SOGOS</C>  -  A Program System for Handling Subgroups of
                      Finite  Soluble  Groups, version 5.0, User's reference
                      manual</title>
  <organization>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
                      Technische Hochschule</organization>
  <address>Aachen, Germany</address>
  <year>1989</year>
  <keywords>groups,  finitely presented groups, polycyclic groups,
                      nilpotent  groups,  p-groups;  SOGOS, pc-presentation,
                      ag-presentation,   collection,  elements,  classes  of
                      conjugate  elements,  centralizer,  normalizer, normal
                      closure,   intersection,   sylow   subgroups,  derived
                      subgroup,  series,  central  series, p-central series,
                      subgroup  lattice, table of marks, complements, factor
                      groups; nilpotent quotient (nq); manual</keywords>
</manual></entry>

<entry id="Soi91"><inproceedings>
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  <year>1993</year>
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    <name><first>Larry</first><last>Finkelstein</last></name>
    <name><first>William M.</first><last>Kantor</last></name>
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  <volume>11</volume>
  <series>DIMACS Ser. Discrete Math. Theoret. Comput. Sci.</series>
  <pages>287&ndash;291</pages>
  <address>Providence, RI</address>
  <publisher>Amer. Math. Soc.</publisher>
  <crossref>DIMACS</crossref>
  <isbn>0-8218-6599-4</isbn>
  <mrnumber>1235810</mrnumber>
  <mrclass>05C85 (20B40)</mrclass>
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<entry id="Sou94"><article>
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  <title>Irreducible finite integral matrix groups of degree <C><M>8</M></C>
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  <journal><value key="mathc3"/></journal>
  <year>1994</year>
  <volume>63</volume>
  <number>207</number>
  <pages>335&ndash;350</pages>
  <note>With microfiche supplement</note>
  <issn>0025-5718</issn>
  <mrnumber>1213836 (94i:20091)</mrnumber>
  <mrclass>20H15 (11E12 20C10 20C40)</mrclass>
  <mrreviewer>Alexander W. Mason</mrreviewer>
  <other type="coden">MCMPAF</other>
  <other type="fjournal">Mathematics of Computation</other>
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<entry id="Spa89"><manual>
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  <organization>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
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  <address>Aachen, Germany</address>
  <year>1989</year>
  <key>SPAS</key>
  <keywords>finitely     presented    groups;    SPAS,    subgroup
                      presentation,  simplification,  low  index  subgroups;
                      Todd   Coxeter  (tc),  modified  Todd  Coxeter  (mtc),
                      Reidemeister   Schreier   (rs),  reduced  Reidemeister
                      Schreier (rrs), Tietze transformations, tree decoding;
                      manual</keywords>
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<entry id="Spr81"><book>
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<entry id="Ste89"><article>
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  <journal><value key="pacjm"/></journal>
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<entry id="Tay87"><article>
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  <title>Pairs of Generators for Matrix Groups. <C>I</C></title>
  <journal>The Cayley Bulletin</journal>
  <year>1987</year>
  <volume>3</volume>
</article></entry>

<entry id="Theissen93"><mastersthesis>
  <author>
    <name><first>Heiko</first><last>Theißen</last></name>
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  <title><C>Methoden zur Bestimmung der rationalen Konjugiertheit
                      in endlichen Gruppen</C></title>
  <school>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
                      Technische Hochschule</school>
  <year>1993</year>
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  <address>Aachen, Germany</address>
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<entry id="Theissen97"><phdthesis>
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  <school>Rheinisch               Westfälische
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  <address>Aachen, Germany</address>
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<entry id="Thi87"><mastersthesis>
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    <name><first>Peter</first><last>Thiemann</last></name>
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  <title><C>SOGOS</C> <C>III</C> - <C>C</C>haraktere und
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  <school>Lehrstuhl   D   für  Mathematik,
                      Rheinisch               Westfälische
                      Technische Hochschule</school>
  <year>1987</year>
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  <address>Aachen, Germany</address>
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<entry id="VL84"><inproceedings>
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    <name><first>Michael D.</first><last>Atkinson</last></name>
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  <publisher>Academic Press</publisher>
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<entry id="VL90a"><article>
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  <other type="fjournal">Journal of Symbolic Computation</other>
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<entry id="VL90b"><book>
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  <publisher>The Clarendon Press Oxford University Press</publisher>
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  <volume>5</volume>
  <series>London Mathematical Society Monographs. New Series</series>
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  <mrnumber>1057610 (92c:20001)</mrnumber>
  <mrclass>20-02 (20F12 20F40 20F45 20F50)</mrclass>
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<entry id="vdW76"><article>
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<entry id="Wagon90"><article>
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  <title>Editor's corner: the <C>E</C>uclidean algorithm strikes again</title>
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  <other type="coden">AMMYAE</other>
  <other type="fjournal">The American Mathematical Monthly</other>
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<entry id="wielandt69"><techreport>
  <author>
    <name><first>Helmut</first><last>Wielandt</last></name>
  </author>  
  <title>Permutation  groups  through  invariant  relations and
                      invariant functions</title>
  <institution>Department of Mathematics, The Ohio State
      University</institution>
  <year>1969</year>
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  <title>New primality criteria and factorizations of <M>2^m \pm 1</M></title>
  <journal>Mathematics of Computation</journal>
  <year>1975</year>
  <volume>29</volume>
  <pages>620–647</pages>
  <url>http://dx.doi.org/10.2307/2005583</url>
  <other type="doi">10.2307/2005583</other>
</article></entry>

</file>