<?xml version="1.0" encoding="UTF-8"?>
<?xml-stylesheet type="text/xsl" href="f1.xsl"?>
<top_article>
 <mrnumber>MR0915269</mrnumber>
 <author>Miranda, M. Milla and Medeiros, L. A.</author>
 <author_utf8>M. Milla MIRANDA and L. A. MEDEIROS</author_utf8>
 <title>On the existence of global solutions of a coupled nonlinear               Klein-Gordon equations</title>
 <journal>Funkcialaj Ekvacioj. Serio Internacia</journal>
 <volume>30</volume>
 <year>1987</year>
 <page>147--161</page>
 <url_pdf>http://fe.math.kobe-u.ac.jp/FE/Free/vol30/fe30-1-14.pdf</url_pdf>
 <url_infty_pdf>http://fe.math.kobe-u.ac.jp/FE/FE_pdf_with_bookmark/FE21-30-en_KML/fe30-147-161/fe30-147-161.pdf</url_infty_pdf>
 <mathsci_link> http://www.ams.org/mathscinet-getitem?mr=MR0915269</mathsci_link>
<fesi_info>
  <FILE>fe30-147-161</FILE>
  <YEAR>1987</YEAR>
  <TITLE>On the Existence of Global Solutions of a Coupled Nonlinear Klein-Gordon Equations</TITLE>
  <AUTHOR>Milla MIRANDA, M.; MEDEIROS, L. A.</AUTHOR>
  <AUTHOR_utf8>Milla MIRANDA, M.; MEDEIROS, L. A.</AUTHOR_utf8>
</fesi_info>

<references>
  <article>
    <bibitem>1</bibitem>
    <author>Ebihara, Y.</author>
    <title>On the global Cauchy problem for $\square u+g^2 u-u^3=f$</title>
    <journal>J. Math. Anal. App.</journal>
    <vol>64</vol>
    <year>1978</year>
    <page>398-406</page>
    <mr>MR0473549</mr>
    <query_string>Cache/Eb/Ebihara,u+g^2u-u^3=f,J*,1978,1979</query_string>
  </article>

  <article>
    <bibitem>2</bibitem>
    <author>Ebihara, Y.; Nakao, M.; Nanbu, T.</author>
    <title>On the existence of global classical solution fo initial-boundary value problem for $\square u-u^3=f$</title>
    <journal>Pacific J. Math.</journal>
    <vol>60</vol>
    <year>1975</year>
    <page>63-70</page>
    <mr>MR0397201</mr>
    <score>92</score>
    <query_string>Cache/Eb/Ebihara,initial-boundary,Pacific*,1975,1976</query_string>
  </article>

  <other>
    <bibitem>3</bibitem>
    <raw_data>Ferreira, J.; Perla Menzala, G., Decay of solutions of a system of nonlinear Klein-Gordon equations, Atas 21 Semin&#225;rio Brasileiro de An&#225;lise, Brasilia, May 1985</raw_data>
    <mr>MR0859115</mr>
  </other>

  <other>
    <bibitem>4</bibitem>
    <raw_data>J&#246;rgens, K., Nonlinear wave equations, University of Colorado, Department of Mathematics, 1970</raw_data>
  </other>

  <book>
    <bibitem>5</bibitem>
    <author>Lions, J. L.</author>
    <booktitle>Quelques M&#233;thodes de R&#233;solution de Probl&#232;mes aux Limites Non Lin&#233;aires</booktitle>
    <publisher>Dunod, Paris</publisher>
    <year>1969</year>
    <mr>MR0259693</mr>
    <score>100</score>
    <query_string>Cache/Li/Lions,Quelques,*,1969,1970</query_string>
    <page>xx+554</page>
  </book>

  <book>
    <bibitem>6</bibitem>
    <author>Lions, J. L.; Magenes, E.</author>
    <booktitle>Probl&#232;mes aux Limites Non Homog&#232;nes et Applications, Vol. 1</booktitle>
    <vol>1</vol>
    <publisher>Dunod, Paris</publisher>
    <year>1968</year>
    <mr>MR0247243</mr>
    <score>77</score>
    <query_string>Cache/Li/Lions,Applications,*,1968,1969</query_string>
    <page>xvi+251</page>
  </book>

  <article>
    <bibitem>7</bibitem>
    <author>Makhankov, V. G.</author>
    <title>Dynamics of classical solutions in integrable systems</title>
    <journal>Physics Reports (Secion C of Physic Letters)</journal>
    <vol>35</vol>
    <year>1978</year>
    <page>1-128</page>
    <mr>MR0481361</mr>
    <query_string>Cache/Ma/Makhankov,integrable,Physics*,1978,1979</query_string>
  </article>

  <other>
    <bibitem>8</bibitem>
    <raw_data>Medeiros, L. A.; Perla Menzala, G., On a mixed problem for a class of nonlinear Klein-Gordon equations, Atas 21 Semin&#225;rio Brasileiro de An&#225;lise, Brasilia, May 1985</raw_data>
    <mr>MR956141</mr>
  </other>

  <other>
    <bibitem>9</bibitem>
    <raw_data>Medeiros, L. A.; Milla Miranda, M., Weak solutions for a system of nonlinear Klein-Gordon equations, to appear</raw_data>
    <mr>MR0916692</mr>
  </other>

  <other>
    <bibitem>10</bibitem>
    <raw_data>Medeiros, L. A.; Milla Miranda, M., Weak solutions for a coupled nonlinear hyperbolic equations, to appear</raw_data>
  </other>

  <article>
    <bibitem>11</bibitem>
    <author>Sattinger, D. H.</author>
    <title>On global solutions of nonlinear hyperbolic equations</title>
    <journal>Arch. Rational Mech. Anal.</journal>
    <vol>30</vol>
    <year>1968</year>
    <page>148-172</page>
    <mr>MR0227616</mr>
    <score>100</score>
    <query_string>Cache/Sa/Sattinger,hyperbolic,Arch*,1968,1969</query_string>
  </article>

  <article>
    <bibitem>12</bibitem>
    <author>Segal, I.</author>
    <title>Nonlinear partial differential equations in Quantum Field Theory</title>
    <journal>Proc. Symp. Appl. Math. A.M.S.</journal>
    <vol>17</vol>
    <year>1965</year>
    <page>210-226</page>
    <mr>MR0202406</mr>
    <query_string>Cache/Se/Segal,Nonlinear,Proc*,1965,1966</query_string>
  </article>

  <article>
    <bibitem>13</bibitem>
    <author>Visik, M. I.; Ladysenskaja, O. A.</author>
    <title>On boundary value problem for partial differential equations and certain class of operator equations</title>
    <journal>A.M.S. Translations Serie 2</journal>
    <ser>2</ser>
    <vol>10</vol>
    <year>1958</year>
<page>223-281</page>
    <mr>MR0094578</mr>
  </article>

</references>
</top_article>
