MODEL DINAMIK INTERAKSI DUA POPULASI

  • FRANCIS YUNITO RUMLAWANG Jurusan Matematika FMIPA UNPATTI
  • TRIFENA SAMPELILING Jurusan Matematika FMIPA UNPATTI
Keywords: Balanced solution, Equilibrium points, Phase plane, Predator-Prey, Trajectory

Abstract

A few phenomena are completely described by a single number. For example, the size of a population of rabbits can be represented using one number, but how to know the rate of population change, we should consider other quantities such as the size of predator populations and the availability of food. This research will discuss a model of the evolution from two populations in a Predator-Prey system of differential equations which one species “eats” another. This model has two dependent variables, where both of functions not hang up of times. A solution of this system will be show in trajectory in phase plane, after we get and know equilibrium points until this model be a balanced solution.

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References

Boyce, W. E. and R. C. DiPrima, (1986), Elementary Differential Equation And Boundary Value Problem, John Wiley and Sons, Inc., New York. Haberman, Richard, (1977), Mathematical Models, Penerbit Prentice-Hall, New Jersey. Rahardi, Rustanto, (2008), Model Interaksi Dua Spesies, Penerbit Center of Mathematics Education Development Universitas Islam Negeri Syarif Hidayatullah, Malang. Rumlawang, F. Y., (2010), Model Predator-Prey Modifikasi, Penerbit FMIPA UNPATTI, Ambon. Waluyo, S. B., (2006), Persamaan Diferensial, Penerbit Graha Ilmu, Yogyakarta.
file:///F:/Predator-Prey/hubungan-mangsa-pemangsa.html
file:///F:/Model%20Dua%20Spesies/Lotka%E2%80%93Volterra_equation.htm
Published
2018-01-25
How to Cite
[1]
F. RUMLAWANG and T. SAMPELILING, “MODEL DINAMIK INTERAKSI DUA POPULASI”, BAREKENG, vol. 5, no. 1, pp. 9-13, Jan. 2018.