A Uniqueness Theorem in an Age-Physiology Dependent Population Dynamics

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Abstract

A mathematical model describing the evolution of a population dynamics problem in which, a genetically transmitted disease, Sickle-cell Anaemia, is prevalent is considered. The genotype or physiological structure of individuals divides such a population naturally into three genotypic groups, namely; normal (AA), carriers (AS) and sickle-cell suffers (SS). An a priori estimates of the solution is obtained as well as conditions under which such a solution is unique.

Keywords

Age , genotype , population dynamics , interaction function , estimates , renewal equation
  • Jean M. Tchuenche Department of Mathematical Sciences, University of Agriculture PMB 2240, Abeokuta, Nigeria.
  • Pages: 53-61
  • Date Published: 2006-08-01
  • Vol. 8 No. 2 (2006): CUBO, A Mathematical Journal

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Published

2006-08-01

How to Cite

[1]
J. M. Tchuenche, “A Uniqueness Theorem in an Age-Physiology Dependent Population Dynamics”, CUBO, vol. 8, no. 2, pp. 53–61, Aug. 2006.

Issue

Vol. 8 No. 2 (2006): CUBO, A Mathematical Journal

Section

Articles