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 <mrnumber>MR0915265</mrnumber>
 <author>D{\l}otko, Tomasz</author>
 <author_utf8>Tomasz DLOTKO</author_utf8>
 <title>Decay properties of global solutions of reaction-diffusion               equations</title>
 <journal>Funkcialaj Ekvacioj. Serio Internacia</journal>
 <volume>30</volume>
 <year>1987</year>
 <page>111--114</page>
 <url_pdf>http://fe.math.kobe-u.ac.jp/FE/Free/vol30/fe30-1-10.pdf</url_pdf>
 <url_infty_pdf>http://fe.math.kobe-u.ac.jp/FE/FE_pdf_with_bookmark/FE21-30-en_KML/fe30-111-114/fe30-111-114.pdf</url_infty_pdf>
 <mathsci_link> http://www.ams.org/mathscinet-getitem?mr=MR0915265</mathsci_link>
<fesi_info>
  <FILE>fe30-111-114</FILE>
  <YEAR>1987</YEAR>
  <TITLE>Decay Properties of Global Solutions of Reaction-Diffusion Equations</TITLE>
  <AUTHOR>DLOTKO, Tomasz</AUTHOR>
  <AUTHOR_utf8>DLOTKO, Tomasz</AUTHOR_utf8>
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<references>
  <article>
    <bibitem>1</bibitem>
    <author>Chafee, N.</author>
    <title>Asymptotic behaviour of a one-dimensional heat equation with Neumann boundary conditions</title>
    <journal>J. Differential Equations</journal>
    <vol>27</vol>
    <year>1978</year>
    <page>266-273</page>
    <not_found>Data is not found in MathSci.</not_found>
    <query_string>Cache/Ch/Chafee,one-dimensional,J*,1978,1979</query_string>
  </article>

  <fearticle>
    <bibitem>2</bibitem>
    <author>D&#322;otko, T.</author>
    <title>Global solutions of reaction-diffusion equations</title>
    <journal>Funkcial. Ekvac.</journal>
    <vol>30</vol>
    <year>1987</year>
    <page>31-43</page>
    <mr>MR0915259</mr>
<feart>0915259</feart>
    <score>100</score>
    <query_string>Cache/Dl/D\l otko,reaction-diffusion,Funkcial*,1987,1988</query_string>
  </fearticle>

  <book>
    <bibitem>3</bibitem>
    <author>Friedman, A.</author>
    <booktitle>Partial differential equations of parabolic type</booktitle>
    <publisher>Prentice Hall</publisher>
    <year>1964</year>
    <mr>MR0181836</mr>
    <score>100</score>
    <query_string>Cache/Fr/Friedman,Partial,*,1964,1965</query_string>
    <page>xiv+347</page>
  </book>

  <article>
    <bibitem>4</bibitem>
    <author>Hale, J. K.</author>
    <title>Stability and bifurcation in a parabolic equation</title>
    <journal>in Springer Lecture Notes, 898</journal>
    <year>1981</year>
    <page>143-153</page>
    <mr>MR0654887</mr>
  </article>

  <article>
    <bibitem>5</bibitem>
    <author>Lions, P. L.</author>
    <title>Structure of the set of steady-state solutions and asymptotic behaviour of semilinear heat equations</title>
    <journal>J. Differential Equations</journal>
    <vol>53</vol>
    <year>1984</year>
    <page>362-386</page>
    <mr>MR0752205</mr>
    <score>100</score>
    <query_string>Cache/Li/Lions,steady-state,J*,1984,1985</query_string>
  </article>

  <article>
    <bibitem>6</bibitem>
    <author>Lortz, D.; Meyre-Spasche, R.; Stredulinsky, E. W.</author>
    <title>Asymptotic behavior of the solutions of certain parabolic equations</title>
    <journal>Comm. Pure Appl. Math.</journal>
    <vol>37</vol>
    <year>1984</year>
    <page>677-703</page>
    <mr>MR0752595</mr>
    <score>100</score>
    <query_string>Cache/Lo/Lortz,Asymptotic,Comm*,1984,1985</query_string>
  </article>

  <article>
    <bibitem>7</bibitem>
    <author>Wiegner, M.</author>
    <title>On the asymptotic behaviour of solutions of nonlinear parabolic equations</title>
    <journal>Math. Z.</journal>
    <vol>188</vol>
    <year>1984</year>
    <page>3-22</page>
    <mr>MR0767358</mr>
    <score>100</score>
    <query_string>Cache/Wi/Wiegner,asymptotic,Math*,1984,1985</query_string>
  </article>

</references>
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