Tuesday 14 May 2013

POPULATION DYNAMICS (AS AN INTERDISCIPLINARY FIELD TO REDUCING POPULATION PROBLEMS)



ABSTRACT
Population dynamics is an interdisciplinary field, which is an area of investigation between the fields of population biology and population mathematics. Population dynamics link biology with mathematic or in other words, population mathematics is an aspect of biomathematics which is an interdisciplinary field of academic study. It aims at modeling natural biology process using mathematics techniques as tools.
INTRODUCTION AND DEFINITION OF POPULATION DYNAMICS
Population dynamics is an area of investigation between the field of population biology and population mathematics biology with a history of more than 200 years. The early period was dominated by demographic studies which was later refined and re-adjusted to fit perfectly into many different schemes ad fields useful and application in real life
Dynamics here refers to moving force in a population change supported by mathematic modes well and thoroughly established simply population dynamics is the change that results from several operational forces working at both ends to either implode or explode population data representation.
Also, population dynamic is the study of marginal and long-tern change in the numbers, individual in one or several population and biological environment processes influencing these changes
Again, I must specifically noted that population dynamics is an hybrid course that  uses mathematical model to effect accurate and reliable results whenever future consideration and effective planning as regards population predictions are concerned. In other words, it employs the use of standard mathematics populations issue
According to Richard, Haberman, he demonstrated that mathematics techniques could be usually effective in understanding the intricacies of population dynamics as well as intriguing application which could motivate the further study of non linear ordinary and partial differential equation
On his own, Leah E.K showed how relative simple mathematic can be applied to a variety of modes to draw interesting conclusion. There, connection are made between diverse biological examples linked by common mathematics theme or basis
With respect to biological populations, J.M Cuching explained and logically affirmed how mathematic can be used to gain understanding of population dynamics. In other word, with mathematics as the basis, simple and clear comprehension can be grabbed in the interdisciplinary fields of population dynamics.


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