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<top_article>
 <mrnumber>MR1774371</mrnumber>
 <author>Tabor, Jacek</author>
 <author_utf8>Jacek TABOR</author_utf8>
 <title>Ideally convex sets and Hyers theorem</title>
 <journal>Funkcialaj Ekvacioj. Serio Internacia</journal>
 <volume>43</volume>
 <year>2000</year>
 <page>121--125</page>
 <url_pdf>http://fe.math.kobe-u.ac.jp/FE/FullPapers/vol43/fe43-1-7.pdf</url_pdf>
 <url_infty_pdf>http://fe.math.kobe-u.ac.jp/FE/no-infty-pdf.pdf</url_infty_pdf>
 <mathsci_link> http://www.ams.org/mathscinet-getitem?mr=MR1774371</mathsci_link>
<fesi_info>
  <FILE>43-121</FILE>
  <YEAR>2000</YEAR>
  <TITLE>Ideally Convex Sets and Hyers Theorem</TITLE>
  <AUTHOR>Jacek TABOR</AUTHOR>
  <AUTHOR_utf8>Jacek TABOR</AUTHOR_utf8>
</fesi_info>

<references>

<article>
<bibitem>1</bibitem>
<author>Forti, G. L.</author>
<title>Hyers-Ulam stability of functional equations in several variables</title>
<journal>Aequationes Math.</journal>
<vol>50</vol>
<year>1995</year>
<page>143-190</page>
<mr>MR1336866</mr>
</article>

<article>
<bibitem>2</bibitem>
<author>Hyers, D. H.</author>
<title>On the stability of the linear functional</title>
<journal>Proc. Nat. Acad. U.S.A.</journal>
<vol>27</vol>
<year>1941</year>
<page>222-224</page>
<mr>MR0004076</mr>
</article>

<article>
<bibitem>3</bibitem>
<author>Hyers, D. H.; Rassias, Th. M.</author>
<title>Approximate homomorphisms</title>
<journal>Aequationes Math.</journal>
<vol>44</vol>
<year>1992</year>
<page>125-153</page>
<mr>MR1181264</mr>
</article>

<article>
<bibitem>4</bibitem>
<author>Lifshitz, E. A.</author>
<title>Ideally convex sets</title>
<journal>Funktsional. Anal. i Prilozhen.</journal>
<vol>4</vol>
<year>1970</year>
<page>76-77 (Russian)</page>
<mr>MR0279568</mr>
</article>

<book>
<bibitem>5</bibitem>
<author>Ulam, S.</author>
<booktitle>A collection of mathematical problems</booktitle>
<publisher>Interscience Publ., New York</publisher>
<year>1960</year>
<mr>MR0120127</mr>
</book>

</references>
</top_article>
