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--- 2014:courses:kraenkel:predation [2014/02/04 12:36] – prado
+++ 2014:courses:kraenkel:predation [2024/01/09 18:45] (current) – external edit 127.0.0.1
@@ Line 10: / Line 10: @@
 An introduction to limit cycles at the MIT site:
 [[http://math.mit.edu/suppnotes/suppnotes03/lc.pdf]]
+[[http://www.oxfordbibliographies.com/view/document/obo-9780199830060/obo-9780199830060-0100.xml?rskey=MqbtRI&result=74&q=|Predator-prey interaction]] at [[http://www.oxfordbibliographies.com/| Oxford bibliographies]].
+Chapters II.7, II.8 and II.10 in [[http://books.google.com.br/books/about/The_Princeton_Guide_to_Ecology.html?id=4MS-vfT89QMC&redir_esc=y|The Princeton Guide to Ecology]].
+==Classic papers==
 Limit Cycles in Predator-Prey Communities, by R.M. May:
@@ Line 17: / Line 23: @@
 [[http://www.sciencemag.org/content/171/3969/385.full.pdf]]
-M. L. Rosenzweig and R. H. MacArthur 1963. Graphical Representation and Stability Conditions of Predator-Prey Interactions. The American Naturalist 97: 209-223. [[http://www.jstor.org/stable/2458702]]
+Rosenzweig-MacArthur model: [[http://www.jstor.org/stable/2458702|The American Naturalist 97: 209-223 (1963)]]
-[[http://www.oxfordbibliographies.com/view/document/obo-9780199830060/obo-9780199830060-0100.xml?rskey=MqbtRI&result=74&q=|Predator-prey interaction]] at [[http://www.oxfordbibliographies.com/| Oxford bibliographies]].
-Chapters II.7, II.8 and II.10 in [[http://books.google.com.br/books/about/The_Princeton_Guide_to_Ecology.html?id=4MS-vfT89QMC&redir_esc=y|The Princeton Guide to Ecology]].
 ==Functional responses==
@@ Line 33: / Line 35: @@
 Terborgh J. & Estes J.A. 2010. [[http://books.google.com.br/books?hl=pt-BR&lr=&id=tjOT8KJ6mF8C&oi=fnd&pg=PP1&dq=Trophic+Cascades:+Predators&ots=suCEcB_hCH&sig=vxbnfUDen24mKIH4kV3SF2DVaDE#v=onepage&q=Trophic%20Cascades%3A%20Predators&f=false|Trophic Cascades: Predators]], Prey, and the Changing Dynamics of Nature. Island Press.
+==About oscillation periods==
+[[http://journal.taiwanmathsoc.org.tw/index.php/TJM/article/viewFile/1423/1226| Shih, S. D. The period of a Lotka Volterra System.TAIWANESE JOURNAL OF MATHEMATICS, 1(4): 451-470, 1997. ]]