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Lerma,M.A. (2004) ''The logistic equation''.  Retrieved from Northwestern University webpage:  
 
Lerma,M.A. (2004) ''The logistic equation''.  Retrieved from Northwestern University webpage:  
 
https://sites.math.northwestern.edu/~mlerma/courses/math214-2-04f/notes/c2-logist.pdf
 
https://sites.math.northwestern.edu/~mlerma/courses/math214-2-04f/notes/c2-logist.pdf
 
US Census Bureau. (n.d.). ''Census.gov''. Retrieved from https://www.census.gov/
 
  
 
Salisbury, Alexander (2011). ''Mathematical models in population dynamics''. Retrieved from https://core.ac.uk/download/pdf/141995076.pdf  
 
Salisbury, Alexander (2011). ''Mathematical models in population dynamics''. Retrieved from https://core.ac.uk/download/pdf/141995076.pdf  
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US Census Bureau. (n.d.). ''Census.gov''. Retrieved from https://www.census.gov/
  
  
  
 
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Revision as of 19:19, 2 December 2018


Reference

Boundless. (n.d.). Boundless Biology. Retrieved from https://courses.lumenlearning.com/boundless-biology/chapter/environmental-limits-to-population-growth/

Brauer, F., Castillo-Chavez, C., & Castillo-Chavez, C. (2012).Mathematical models in population biology and epidemiology(Vol. 40, pp. xxiv+-508). New York: Springer.

Clark, F., Brook, B. W., Delean, S., Akçakaya, H. R., & Bradshaw, C. J. (2010). The theta‐logistic is unreliable for modelling most census data. Methods in Ecology and Evolution, 1(3), 253-262.

David A. Coutts. (2011). Logistic Growth versus Exponential Growth (and Couttsian Growth). Retrieved from http://members.optusnet.com.au/exponentialist/Logistic_Vs_Exponential.htm

Lerma,M.A. (2004) The logistic equation. Retrieved from Northwestern University webpage: https://sites.math.northwestern.edu/~mlerma/courses/math214-2-04f/notes/c2-logist.pdf

Salisbury, Alexander (2011). Mathematical models in population dynamics. Retrieved from https://core.ac.uk/download/pdf/141995076.pdf

US Census Bureau. (n.d.). Census.gov. Retrieved from https://www.census.gov/


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