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<mrnumber>MR1847841</mrnumber>
<author>Tetsuo TSUCHIDA</author>
<author_utf8>Tetsuo TSUCHIDA</author_utf8>
<title>Uniqueness at the Boundary for an Inverse Problem for Dirac Operators</title>
<journal>Funkcialaj Ekvacioj. Serio Internacia</journal>
<volume>44</volume>
<year>2001</year>
<page>139--149</page>
<url_pdf>http://fe.math.kobe-u.ac.jp/FE/FullPapers/vol44/fe44-1-8.pdf</url_pdf>
<mathsci_link>http://www.ams.org/mathscinet-getitem?mr=MR1847841</mathsci_link>
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  <FILE>44-139</FILE>
  <YEAR>2001</YEAR>
  <TITLE>Uniqueness at the Boundary for an Inverse Problem for Dirac Operators</TITLE>
  <AUTHOR>Tetsuo TSUCHIDA</AUTHOR>
  <AUTHOR_utf8>Tetsuo TSUCHIDA</AUTHOR_utf8>
</fesi_info>

<references>

<article>
<bibitem>1</bibitem>
<author>Alessandrini, G.</author>
<title>Singular solutions of elliptic equations and the determination of conductivity by boundary measurements</title>
<journal>J. Differential Equations</journal>
<vol>84</vol>
<year>1990</year>
<page>252-272</page>
<mr>MR1047569</mr>
</article>

<article>
<bibitem>2</bibitem>
<author>Caffarelli, L. A.; Friedman, A.</author>
<title>Partial regularity of the zero-set of solutions of linear and superlinear elliptic equations</title>
<journal>J. Differential Equations</journal>
<vol>60</vol>
<year>1985</year>
<page>420-433</page>
<mr>MR0811775</mr>
</article>

<other>
<bibitem>3</bibitem>
<raw_data>Nakamura, G.; Tsuchida, T., Uniqueness for an inverse boundary value problem for Dirac operators, (1999) to appear in Comm. Partial Differential Equations</raw_data>
<mr>MR1765140</mr>
</other>


</references>
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