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<top_article>
 <mrnumber>MR0540396</mrnumber>
 <author>De Blasi, F. S. and Myjak, J.</author>
 <author_utf8>F. S. DEBLASI and J. MYJAK</author_utf8>
 <title>The generic property of existence of solutions for a class of               multivalued differential equations in Hilbert spaces</title>
 <journal>Fako de l'Funkcialaj Ekvacioj Japana Matematika Societo.               Funkcialaj Ekvaciog. Serio Internacia</journal>
 <volume>21</volume>
 <year>1978</year>
 <page>271--278</page>
 <url_pdf>http://fe.math.kobe-u.ac.jp/FE/Free/vol21/fe21-3-7.pdf</url_pdf>
 <url_infty_pdf>http://fe.math.kobe-u.ac.jp/FE/FE_pdf_with_bookmark/FE21-30-en_KML/fe21-271-278/fe21-271-278.pdf</url_infty_pdf>
 <mathsci_link> http://www.ams.org/mathscinet-getitem?mr=MR0540396</mathsci_link>
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  <FILE>fe21-271-278</FILE>
  <YEAR>1978</YEAR>
  <TITLE>The Generic Property of Existence of Solutions for a Class of Multivalued Differential Equations in Hilbert Spaces</TITLE>
  <AUTHOR>DEBLASI, F. S.; MYJAK, J.</AUTHOR>
  <AUTHOR_utf8>DEBLASI, F. S.; MYJAK, J.</AUTHOR_utf8>
</fesi_info>

<references>
  <article>
    <bibitem>1</bibitem>
    <author>Alexiewicz, A.; Orlicz, W.</author>
    <title>Some remarks on the existence and uniqueness of solutions of hyperbolic equations $\partial^2 z/\partial x\partial y=f(x,y,z,\partial z/\partial x,\partial z/\partial y)$</title>
    <journal>Studia Math.</journal>
    <vol>15</vol>
    <year>1956</year>
    <page>201-216</page>
    <mr>MR0079711</mr>
    <score>85</score>
    <query_string>Cache/Al/Alexiewicz,uniqueness,Studia*,1956,1957</query_string>
  </article>

  <article>
    <bibitem>2</bibitem>
    <author>Banks, H. T.; Jacobs, M. Q.</author>
    <title>A differential calculus for multifunctions</title>
    <journal>J. Math. Anal. Appl.</journal>
    <vol>29</vol>
    <year>1970</year>
    <page>246-272</page>
    <mr>MR0265937</mr>
    <score>100</score>
    <query_string>Cache/Ba/Banks,multifunctions,J*,1970,1971</query_string>
  </article>

  <other>
    <bibitem>3</bibitem>
    <raw_data>De Blasi, F. S.; Myjak, J., Some generic properties of functional differential equations in Banach spaces, J. Math. Anal. Appl., (to appear)</raw_data>
    <mr>MR0528699</mr>
  </other>

  <other>
    <bibitem>4</bibitem>
    <raw_data>De Blasi, F. S.; Myjak, J., Generic flows generated by continuous vector fields in Banach spaces, Advances in Mathematics, (to appear)</raw_data>
    <mr>MR0724476</mr>
  </other>

  <article>
    <bibitem>5</bibitem>
    <author>De Blasi, F. S.; Myjak, J.</author>
    <title>Generic properties of differential equations in a Banach space</title>
    <journal>Bull. Acad. Polon. Sci. S&#233;r. Sci. Math. Astronom. Phys</journal>
    <ser>Sci. Math. Astronom. Phys</ser>
    <vol>26</vol>
    <year>1978</year>
    <page>395-400</page>
    <mr>MR0499548</mr>
    <score>100</score>
    <query_string>Cache/De/De Blasi,properties,Bull*,1978,1979</query_string>
  </article>

  <article>
    <bibitem>6</bibitem>
    <author>De Blasi, F. S.; Myjak, J.</author>
    <title>Generic properties of hyperbolic partial differential equations</title>
    <journal>J. London Math. Soc. (2)</journal>
    <vol>15</vol>
    <num>2</num>
    <year>1977</year>
    <page>113-118</page>
    <mr>MR0437939</mr>
    <score>100</score>
    <query_string>Cache/De/De Blasi,properties,J*,1977,1978</query_string>
  </article>

  <article>
    <bibitem>7</bibitem>
    <author>Godunov, A. N.</author>
    <title>A counter-example to Peano's theorem in an infinite-dimensional Hilbert space</title>
    <journal>Vestnik Moskov. Univ. Ser. I Math. Meh.</journal>
    <vol>5</vol>
    <year>1972</year>
    <page>31-34 (Russian)</page>
    <mr>MR0328253</mr>
    <score>90</score>
    <query_string>Cache/Go/Godunov,infinite-dimensional,Vestnik*,1972,1973</query_string>
  </article>

  <book>
    <bibitem>8</bibitem>
    <author>Luenberger, D. G.</author>
    <booktitle>Optimization by vector space methods</booktitle>
    <publisher>J. Wiley &amp; Sons, Inc., New York</publisher>
    <year>1969</year>
    <mr>MR0238472</mr>
    <score>100</score>
    <query_string>Cache/Lu/Luenberger,Optimization,*,1969,1970</query_string>
    <page>xvii+326</page>
  </book>

  <article>
    <bibitem>9</bibitem>
    <author>Lasota, A.; Yorke, J. A.</author>
    <title>The generic property of existence of solutions of differential equations in Banach space</title>
    <journal>J. Differential Equations</journal>
    <vol>13</vol>
    <year>1973</year>
    <page>1-12</page>
    <mr>MR0335994</mr>
    <score>100</score>
    <query_string>Cache/La/Lasota,existence,J*,1973,1974</query_string>
  </article>

  <article>
    <bibitem>10</bibitem>
    <author>Orlicz, W.</author>
    <title>Zur Theorie der Differentialgleichung $y'=f(t,y)$</title>
    <journal>Bull. Acad. Polon. Sci. S&#233;r. A</journal>
    <ser>A</ser>
    <year>1932</year>
    <page>221-228</page>
    <not_found>Data is not found in MathSci.</not_found>
    <query_string>Cache/Or/Orlicz,Differentialgleichung,Bull*,1932,1933</query_string>
  </article>

  <fearticle>
    <bibitem>11</bibitem>
    <author>Yorke, J. A.</author>
    <title>A continuous differential equation in Hilbert space without existence</title>
    <journal>Funkcial. Ekvac.</journal>
    <vol>13</vol>
    <year>1970</year>
    <page>19-21</page>
    <mr>MR0264196</mr>
<feart>0264196</feart>
    <score>100</score>
    <query_string>Cache/Yo/Yorke,continuous,Funkcial*,1970,1971</query_string>
  </fearticle>

</references>
</top_article>
