<?xml version="1.0" encoding="utf-8"?>
<journal>
  <journal_metadata lang="en">
    <full_title>Bulletin of the Australian Mathematical
    Society</full_title>
    <abbrev_title>Bull. Austral. Math. Soc.</abbrev_title>
    <issn media_type="online">0004-9727</issn>
    <coden>ALNBAB</coden>
  </journal_metadata>
  <journal_issue>
    <publication_date media_type="online">
      <year>2005</year>
    </publication_date>
    <journal_volume>
      <volume>72</volume>
    </journal_volume>
    <issue>3</issue>
    <doi_data>
      <doi>10.wxyz/CV72P3</doi>
      <resource>
      http://www.austms.org.au/Publ/Bulletin/V72P3/</resource>
    </doi_data>
  </journal_issue>
  <journal_article publication_type="full_text">
    <titles>
      <title>Note on the Schwarz triangle functions</title>
    </titles>
    <contributors>
      <person_name sequence="first" contributor_role="author">Mark
      Harmer</person_name>
    </contributors>
    <publication_date media_type="online">
      <given_date>13 February 2006</given_date>
      <year>2006</year>
      <month>2</month>
      <day>13</day>
    </publication_date>
    <pages>
      <first_page>385</first_page>
      <last_page>389</last_page>
    </pages>
    <publisher_item>
      <item_number>723-5186-Harmer-2005</item_number>
    </publisher_item>
    <doi_data>
      <doi>10.wxyz/C2005V72P3p385</doi>
      <resource>
      http://www.austms.org.au/Publ/Bulletin/V72P3/723-5186-Harmer/</resource>
    </doi_data>
    <extra_info>
      <abstract>We show the rationality of the Taylor coefficients
      of the inverse of the Schwarz triangle functions for a
      triangle group about any vertex of the fundamental
      domain.</abstract>
      <subject_class>11F30, 42A16</subject_class>
      <acknowledgement>Supported by a New Zealand FRST research
      fellowship.</acknowledgement>
    </extra_info>
    <citation_list>
      <citation>
        <structured_citation>
          <author>A.F. Beardon</author>
          <title type="book" year="1983">The geometry of discrete
          groups</title>
          <publisher address="Berlin">Springer-Verlag</publisher>
          <MRnumber>MR698777</MRnumber>
        </structured_citation>
        <unstructured_citation style="LaTeX">A.F. Beardon;
        \textit{The geometry of discrete groups} (Springer-Verlag,
        Berlin, 1983).</unstructured_citation>
      </citation>
      <citation>
        <structured_citation>
          <author>M. Harmer, G. Martin and B. Pavlov</author>
          <title type="article">Conformal mappings from the upper
          half plane to fundamental domains on the hyperbolic
          plane</title>
          <extra_info type="paper">(Department of Maths Report
          series 499, University of Auckland, New Zealand,
          2003)</extra_info>
        </structured_citation>
        <unstructured_citation style="LaTeX">M. Harmer, G. Martin
        and B. Pavlov; Conformal mappings from the upper half plane
        to fundamental domains on the hyperbolic plane, (Department
        of Maths Report series 499, University of Auckland, New
        Zealand, 2003).</unstructured_citation>
      </citation>
      <citation>
        <structured_citation>
          <author>J. Lehner</author>
          <title type="article">Note on the Schwarz triangle
          functions</title>
          <medium type="journal" volume="4" year="1954"
          pages="243--249">Pacific J. Math.</medium>
          <MRnumber>MR61168</MRnumber>
        </structured_citation>
        <unstructured_citation style="LaTeX">J. Lehner; Note on the
        Schwarz triangle functions, \textit{Pacific J. Math.}
        \textbf{4} (1954), pp.~243--249.</unstructured_citation>
      </citation>
      <citation>
        <structured_citation>
          <author>Z. Nehari</author>
          <title type="book" year="1952">Conformal mapping</title>
          <publisher address="New York">McGraw-Hill</publisher>
          <MRnumber>MR45823</MRnumber>
        </structured_citation>
        <unstructured_citation style="LaTeX">Z. Nehari;
        \textit{Conformal mapping} (McGraw-Hill, New York,
        1952).</unstructured_citation>
      </citation>
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  </journal_article>
</journal>
