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<top_article>
 <mrnumber>MR0330712</mrnumber>
 <author>Lovelady, D. L.</author>
 <author_utf8>David Lowell LOVELADY</author_utf8>
 <title>Behavioral Relationships between Ordinary and Functional Differential Equations</title>
 <journal>Funkcialaj Ekvacioj. Serio Internacia</journal>
 <volume>16</volume>
 <year>1973</year>
 <page>79--88</page>
 <url_pdf>http://fe.math.kobe-u.ac.jp/FE/Free/vol16/fe16-2-2.pdf</url_pdf>
 <url_infty_pdf>http://fe.math.kobe-u.ac.jp/FE/FE_pdf_with_bookmark/FE11-20-en_KML/fe16-079-088/fe16-079-088.pdf</url_infty_pdf>
 <mathsci_link> http://www.ams.org/mathscinet-getitem?mr=MR0330712</mathsci_link>
<fesi_info>
  <FILE>fe16-079-088</FILE>
  <YEAR>1973</YEAR>
  <TITLE>Behavioral Relationships between Ordinary and Functional Differential Equations</TITLE>
  <AUTHOR>Lovelady, D. L.</AUTHOR>
  <AUTHOR_utf8>Lovelady, D. L.</AUTHOR_utf8>
</fesi_info>

<references>
<article>
<bibitem>1</bibitem>
<author>Bielecki, A.</author>
<title>Une remarque sur la methode de Banach Cacciopoli-Tikhonov dans la th&#233;orie des &#233;quations diff&#233;rentielles ordinaires</title>
<journal>Bull. Acad. Polon. Sci. Cl. III</journal>
<vol>4</vol>
<year>1956</year>
<page>261-264</page>
<mr>MR0082073</mr>
</article>

<fearticle>
<bibitem>2</bibitem>
<author>Conti, R.</author>
<title>On the boundedness of solutions of ordinary diffenential equations</title>
<journal>Funkcialaj Ekvacioj</journal>
<vol>9</vol>
<year>1966</year>
<page>23-26</page>
<mr>MR0227518</mr>
<feart>0227518</feart>
</fearticle>

<book>
<bibitem>3</bibitem>
<author>Coppel, W. A.</author>
<booktitle>Stability and asymptotic behavior of differential equations</booktitle>
<publisher>D. C. Heath and Co., Boston</publisher>
<year>1965</year>
<mr>MR0190463</mr>
</book>

<fearticle>
<bibitem>4</bibitem>
<author>Corduneanu, C.</author>
<title>Sur certaines &#233;quations fonctionelles de Volterra</title>
<journal>Funkcialaj Ekvacioj</journal>
<vol>9</vol>
<year>1966</year>
<page>119-127</page>
<mr>MR0209555</mr>
<feart>0209555</feart>
</fearticle>

<article>
<bibitem>5</bibitem>
<author>Hale, J. K.</author>
<title>Asymptotic behavior of the solutions of differential-difference equations</title>
<journal>Proc. Int. Symp. Nonlinear Vibrations, II (1961), Izdat. Akad. Nauk. Ukrain. S. S. R., Kiev</journal>
<year>1963</year>
<page>409-426</page>
<mr>MR0160015</mr>
</article>

<article>
<bibitem>6</bibitem>
<author>Hale, J. K.; Perell&#243;, P.</author>
<title>The neighborhood of a singular point of functional differential equations</title>
<journal>Contr. Diff. Eqns.</journal>
<vol>3</vol>
<year>1965</year>
<page>351-375</page>
<mr>MR0165180</mr>
</article>

<article>
<bibitem>7</bibitem>
<author>Hallam, T. G.</author>
<title>On the asymptotic growth of the solutions of a system of nonhomogeneous linear differential equations</title>
<journal>J. Math. Anal. Appl.</journal>
<vol>25</vol>
<year>1969</year>
<page>254-265</page>
<mr>MR0234069</mr>
</article>

<article>
<bibitem>8</bibitem>
<author>Hallam, T. G.</author>
<title>On nonlinear functional perturbation problems for ordinary differential equations</title>
<journal>J. Diff. Eqns.</journal>
<vol>12</vol>
<year>1972</year>
<page>63-80</page>
<mr>MR0328232</mr>
</article>

<article>
<bibitem>9</bibitem>
<author>Hallam, T. G.; Ladas, G.; Lakshmikantham, V.</author>
<title>On the asymptotic bahavior of functional differential equations</title>
<journal>SIAM J. Math. Anal.</journal>
<vol>3</vol>
<year>1972</year>
<page>58-64</page>
<mr>MR0315247</mr>
</article>

<article>
<bibitem>10</bibitem>
<author>Hino, Y.</author>
<title>Asymptotic behavior of solutions of some functional differential equations</title>
<journal>Tohoku J. Math.</journal>
<vol>22</vol>
<year>1970</year>
<page>98-108</page>
<mr>MR0276580</mr>
</article>

<fearticle>
<bibitem>11</bibitem>
<author>Hino, Y.</author>
<title>On the stability of the solutions of some functional differential equations</title>
<journal>Funkcialaj Ekvacioj</journal>
<vol>14</vol>
<year>1971</year>
<page>47-60</page>
<mr>MR0310395</mr>
<feart>0310395</feart>
</fearticle>

<other>
<bibitem>12</bibitem>
<raw_data>Kurzweil, J., Global solutions of functional differential equations, Univ. Maryland Inst, Fluid Dynamics Appl. Math. Tech. Note BN-629, College Park, 1969</raw_data>
<mr>MR0430469</mr>
</other>

<book>
<bibitem>13</bibitem>
<author>Lakshmikantham, V.; Leela, S.</author>
<booktitle>Differential and integral inequalities, Vol.1</booktitle>
<publisher>Academic Press, New York</publisher>
<year>1969</year>
<mr>MR0379933</mr>
</book>

<article>
<bibitem>14</bibitem>
<author>Lovelady, D. L.</author>
<title>Bounded solutions of Stieltjes integral equations</title>
<journal>Proc. Amer. Math. Soc.</journal>
<vol>28</vol>
<year>1971</year>
<page>127-133</page>
<mr>MR0273333</mr>
</article>

<fearticle>
<bibitem>15</bibitem>
<author>Lovelady, D. L.</author>
<title>A funtional differential equation in a Banach space</title>
<journal>Funkcialaj Ekvacioj</journal>
<vol>14</vol>
<year>1971</year>
<page>111-122</page>
<mr>MR0304754</mr>
<feart>0304754</feart>
</fearticle>

<article>
<bibitem>16</bibitem>
<author>Lovelady, D. L.</author>
<title>A global existence theorem for a functional differential equation</title>
<journal>An. st. Univ. "Al. I. Cuza", Iasi, Matematica</journal>
<vol>18</vol>
<year>1972</year>
<page>343-349</page>
<mr>MR0326106</mr>
</article>

<article>
<bibitem>17</bibitem>
<author>Lovelady, D. L.</author>
<title>Global attraction and asymptotic equilibrium for nonlinear ordinary equations</title>
<journal>Proc. Conf. Theory of Ordinary and Partial Differential Equations, Springer-Verlag, Lecture Notes Math., 280</journal>
<page>303-307</page>
<mr>MR0425289</mr>
<year>1972</year>
</article>

<article>
<bibitem>18</bibitem>
<author>Lovelady, D. L.</author>
<title>Asymptotic equivalence for two nonlinear systems</title>
<journal>Math. Systems Theory</journal>
<vol>7</vol>
<year>1973</year>
<page>170-176</page>
<mr>MR0320454</mr>
</article>

<article>
<bibitem>19</bibitem>
<author>Lovelady, D. L.; Martin, Jr., R. H.</author>
<title>A global existence theorem for a nonautonomous differential equation in a Banach space</title>
<journal>Proc. Amer. Math. Soc.</journal>
<vol>35</vol>
<year>1972</year>
<page>445-449</page>
<mr>MR0303035</mr>
</article>

<book>
<bibitem>20</bibitem>
<author>Rudin, W.</author>
<booktitle>Real and complex analysis</booktitle>
<publisher>McGraw-Hill, New York</publisher>
<year>1966</year>
<mr>MR0210528</mr>
</book>

<article>
<bibitem>21</bibitem>
<author>Staikos, V. A.</author>
<title>A note on the boundedness of solutions of ordinary differential equations</title>
<journal>Boll. Un. Mat. Ital. (4)</journal>
<vol>1</vol>
<year>1968</year>
<page>256-261</page>
<mr>MR0226114</mr>
</article>

<article>
<bibitem>22</bibitem>
<author>Talpalaru, P.</author>
<title>Quelques probl&#232;mes concernant 1'&#233;quivalence asymptotique des systemes diff&#233;rentiels</title>
<journal>Boll. Un. Mat. Ital. (4)</journal>
<vol>4</vol>
<year>1971</year>
<page>164-186</page>
<mr>MR0298149</mr>
</article>

<book>
<bibitem>23</bibitem>
<author>Yoshizawa, T.</author>
<booktitle>Stability theory by Liapunov's second method</booktitle>
<publisher>The Mathematical Society of Japan</publisher>
<year>1966</year>
<mr>MR0208086</mr>
</book>

</references>
</top_article>
