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<dc:title>Persistence in non-autonomous quasimonotone parabolic partial functional differential equations with delay</dc:title>
<dc:creator>Obaya, Rafael</dc:creator>
<dc:creator>Sanz Gil, Ana María</dc:creator>
<dc:description>Producción Científica</dc:description>
<dc:description>This paper provides a dynamical frame to study non- autonomous parabolic partial differential equations with finite delay. Assuming monotonicity of the linearized semiflow, conditions for the existence of a continuous separation of type II over a minimal set are given. Then, practical criteria for the uniform or strict persistence of the systems above a minimal set are obtained.</dc:description>
<dc:date>2020-01-10T20:51:59Z</dc:date>
<dc:date>2020-01-10T20:51:59Z</dc:date>
<dc:date>2019</dc:date>
<dc:type>info:eu-repo/semantics/article</dc:type>
<dc:identifier>Discrete and Continuous Dynamical Systems - Series B, Agosto 2019, vol. 24 n. 8, p. 3947-3970.</dc:identifier>
<dc:identifier>1553-524X</dc:identifier>
<dc:identifier>http://uvadoc.uva.es/handle/10324/40083</dc:identifier>
<dc:identifier>10.3934/dcdsb.2018338</dc:identifier>
<dc:identifier>3947</dc:identifier>
<dc:identifier>8</dc:identifier>
<dc:identifier>3970</dc:identifier>
<dc:identifier>Discrete &amp; Continuous Dynamical Systems - B</dc:identifier>
<dc:identifier>24</dc:identifier>
<dc:language>eng</dc:language>
<dc:relation>https://www.aimsciences.org/article/doi/10.3934/dcdsb.2018338</dc:relation>
<dc:relation>info:eu-repo/grantAgreement/EC/H2020/643073</dc:relation>
<dc:rights>info:eu-repo/semantics/openAccess</dc:rights>
<dc:publisher>American Institute of Mathematical Science</dc:publisher>
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