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<subfield code="a">Villarragut, Víctor M.</subfield>
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<subfield code="a">Novo, Sylvia</subfield>
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<subfield code="a">Obaya, Rafael</subfield>
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<subfield code="a">We study the monotone skew-product semiflow generated by a family of neutral functional differential equations with infinite delay and stable D-operator. The stability properties of D allow us to introduce a new order and to take the neutral family to a family of functional differential equations with infinite delay. Next, we establish the 1-covering property of omega-limit sets under the componentwise separating property and uniform stability. Finally, the obtained results are applied to the study of the long-term behavior of the amount of material within the compartments of a neutral compartmental system with infinite delay.</subfield>
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<subfield code="a">SIAM Journal on Mathematical Analysis, Volume 40, Number 3, 2008, Pages 1003-1028</subfield>
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<subfield code="a">Neutral Functional Differential Equations with Applications to Compartmental Systems</subfield>
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<subfield code="a">40</subfield>
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<subfield code="a">Nonautonomous Dynamical Systems, Monotone Skew-Product Semiflows, Neutral Functional Differential Equations, Infinite Delay, Compartmental Systems</subfield>
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