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Mathematical models for polygamous mating systems
Affiliation:University of Maine Orono, Maine 04469, USA
Abstract:In this paper, two-sex models for populations with polygamous mating systems are developed. These models depend on the mating ratio and are applicable to both polygynous and polyandrous populations. Models for the population dynamics of populations with and without competition are constructed. Also, marriage models are discussed. The models developed describe situations common to mathematical ecology and mathematical demography. All of the models developed here are based on systems of linear and nonlinear autonomous differential equations.
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