<?xml version="1.0" encoding="UTF-8"?>
<?xml-stylesheet type="text/xsl" href="f1.xsl"?>
<top_article>
 <mrnumber>MR1299865</mrnumber>
 <author>B{\'e}zivin, Jean-Paul</author>
 <author_utf8>Jean-Paul B&#201;ZIVIN</author_utf8>
 <title>Sur une classe d'\'equations fonctionnelles non lin\'eaires</title>
 <journal>Funkcialaj Ekvacioj. Serio Internacia</journal>
 <volume>37</volume>
 <year>1994</year>
 <page>263--271</page>
 <url_pdf>http://fe.math.kobe-u.ac.jp/FE/Free/vol37/fe37-2-7.pdf</url_pdf>
 <url_infty_pdf>http://fe.math.kobe-u.ac.jp/FE/FE_pdf_with_bookmark/fr/fe37-263-271/fe37-263-271.pdf</url_infty_pdf>
 <mathsci_link> http://www.ams.org/mathscinet-getitem?mr=MR1299865</mathsci_link>
<fesi_info>
  <FILE>fe37-263-271</FILE>
  <YEAR>1994</YEAR>
  <TITLE>Sur une Classe d'Equations Fonctionnelles Non Lin&#233;aires</TITLE>
  <AUTHOR>B\'EZIVIN, Jean-Paul</AUTHOR>
  <AUTHOR_utf8>B\'EZIVIN, Jean-Paul</AUTHOR_utf8>
</fesi_info>

<references>
  <other>
    <bibitem>BE1</bibitem>
    <raw_data>B&#233;zivin, J-P., Sur les &#233;quations fonctionnelles aux $q$-diff&#233;rences, A para&#238;tre</raw_data>
    <mr>MR1158724</mr>
    <score>100</score>
  </other>

  <other>
    <bibitem>BE2</bibitem>
    <raw_data>B&#233;zivin, J-P., Convergence des solutions formelles de certaines &#233;quations fonctionnelles, A para&#238;tre</raw_data>
    <mr>MR1165786</mr>
    <score>100</score>
  </other>

  <article>
    <bibitem>GE1</bibitem>
    <author>Ger, J.</author>
    <title>On analytic solutions of the functional equation $\varphi(f(x))=g(x,\varphi(x))$, III</title>
    <journal>Ann Math Sil</journal>
    <vol>1</vol>
    <year>1985</year>
    <page>93-102</page>
    <mr>MR0813147</mr>
  </article>

  <article>
    <bibitem>GE2</bibitem>
    <author>Ger, J.</author>
    <title>On analytic solutions of the nonlinear functional equation $\varphi(f(x))=V(\varphi(x))+U(x)$, IV</title>
    <journal>Ann Math Sil</journal>
    <vol>1</vol>
    <year>1985</year>
    <page>103-115</page>
    <mr>MR0813148</mr>
    <score>75</score>
    <query_string>Cache/Ge/Ger,functional,Ann*,1985,1986</query_string>
  </article>

  <article>
    <bibitem>GMW</bibitem>
    <author>Gramain, F.; Mignotte, M.; Waldschmidt, M.</author>
    <title>Valeurs alg&#233;briques de fonctions analytiques</title>
    <journal>Acta Arithmetica</journal>
    <vol>XLVII</vol>
    <year>1986</year>
    <page>97-121</page>
    <mr>MR0867491</mr>
    <score>100</score>
    <query_string>Cache/Gr/Gramain,Valeurs,Acta*,1986,1987</query_string>
  </article>

  <book>
    <bibitem>KCG</bibitem>
    <author>Kuczma, M.; Choczewski, B.; Ger, R.</author>
    <booktitle>Iterative Functional Equations</booktitle>
    <ser>Encyclopedia of Math</ser>
    <vol>32</vol>
    <publisher>Cambridge Univ Press, Encyclopedia of Math, 32</publisher>
    <year>1990</year>
    <mr>MR1067720</mr>
    <score>100</score>
    <query_string>Cache/Ku/Kuczma,Functional,*,1990,1991</query_string>
    <page>xx+552</page>
  </book>

  <other>
    <bibitem>RA</bibitem>
    <raw_data>Ramis, J-P., About the growth of entire functions solutions of linear algebraic $q$-difference equations, Preprint f&#233;vrier 1992</raw_data>
    <mr>MR1191729</mr>
    <score>100</score>
  </other>

  <article>
    <bibitem>ZE</bibitem>
    <author>Zehnder, E.</author>
    <title>A simple proof of a generalisation of a theorem by C. L. Siegel</title>
    <journal>Lecture notes in Math, 597</journal>
    <year>1977</year>
    <page>855-866</page>
    <mr>MR0461575</mr>
    <query_string>Cache/Ze/Zehnder,generalisation,*,1977,1978</query_string>
  </article>

</references>
</top_article>
