Oscillation and Stability of Delay Models in Biology (PDF)

Name: Oscillation and Stability of Delay Models in Biology
Brand: Springer-Verlag GmbH
SKU: 69933112
Price: 96.29 EUR
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(Sprache: Englisch)

Autoren: Ravi P. Agarwal , Donal O'Regan , Samir H. Saker

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Oscillation and Stability of Delay Models in Biology, Ravi P. Agarwal, Donal O'Regan, Samir H. Saker

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Environmental variation plays an important role in many biological and ecological dynamical systems. This monograph focuses on the study of oscillation and the stability of delay models occurring in biology. The book presents recent research results on the qualitative behavior of mathematical models under different physical and environmental conditions, covering dynamics including the distribution and consumption of food. Researchers in the fields of mathematical modeling, mathematical biology, and population dynamics will be particularly interested in this material.

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Bibliographische Angaben

Autoren: Ravi P. Agarwal , Donal O'Regan , Samir H. Saker
2014, 2014, 340 Seiten, Englisch
Verlag: Springer-Verlag GmbH
ISBN-10: 3319065572
ISBN-13: 9783319065571
Erscheinungsdatum: 07.06.2014

Abhängig von Bildschirmgröße und eingestellter Schriftgröße kann die Seitenzahl auf Ihrem Lesegerät variieren.

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Dateiformat: PDF
Größe: 2.49 MB
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Englisch

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“The text under review collects under a single cover a number of important theoretical results on delay differential equations, both ordinary and partial; these results can be applied for the analysis of relevant mathematical models of population dynamics. … This text is a valuable resource for researchers and graduate students in mathematics who study stability properties and oscillation of solutions for various classes of delay differential equations; it contains many useful mathematical results and a rich list of references.” (Svitlana P. Rogovchenko, Mathematical Reviews, February, 2016)

“This book concerns the behaviour of a particular class of delay differential equations … . The book should be of interest to those interested in proving results about the behaviour of delay differential equations.” (Carlo Laing, zbMATH 1312.37001, 2015)

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