Mathematical biology/Bibliography: Difference between revisions

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imported>Daniel Mietchen
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imported>Daniel Mietchen
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{{subpages}}
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*{{citation
| last1 = Berret | first1 =  Bastien
| last2 = Darlot | first2 =  Christian
| last3 = Jean | first3 =  Frédéric
| last4 = Pozzo1 | first4 =  Thierry
| last5 = Papaxanthis | first5 =  Charalambos
| last6 = Gauthier | first6 =  Jean Paul
| year = 2008
| title = The Inactivation Principle: Mathematical Solutions Minimizing the Absolute Work and Biological Implications for the Planning of Arm Movements
| journal = PLoS Computational Biology
| volume = 4
| pages = e1000194
| doi = 10.1371/journal.pcbi.1000194
}}
:A nice example of how biological and mathematical research may intertwine at times
*[http://books.nap.edu/catalog.php?record_id=12026#toc The Role of Theory in Advancing 21st-Century Biology:Catalyzing Transformative Research]
*[http://books.nap.edu/catalog.php?record_id=12026#toc The Role of Theory in Advancing 21st-Century Biology:Catalyzing Transformative Research]

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A list of key readings about Mathematical biology.
Please sort and annotate in a user-friendly manner. For formatting, consider using automated reference wikification.
  • Berret, Bastien; Christian Darlot & Frédéric Jean et al. (2008), "The Inactivation Principle: Mathematical Solutions Minimizing the Absolute Work and Biological Implications for the Planning of Arm Movements", PLoS Computational Biology 4: e1000194, DOI:10.1371/journal.pcbi.1000194
A nice example of how biological and mathematical research may intertwine at times