A Numerical Study for Various Values of the Parameters in the Model of Infection

전염병의 모델에 있어서 파라메타 값에 관한 수치해석적 연구

  • 최부귀 (동아대학교 공대 전자공학과) ;
  • 김성대 (동아대학교 대학원 전자공학과, 동아대학교 공대 전기공학과)
  • Published : 1992.12.01

Abstract

This paper considers a model for the spread of an infection of the type proposed by K.L. Cooke. The model involves a threshold for becoming infective that lead to functional rather than ordinary differential equations. Three type of result presented. In sections 3, and 4 the dependence of the solution on parameters in the model is studied numerically.

Keywords

References

  1. The mathematical theory of infectious diseases and its applications N.T.J.Bailey
  2. Differential equation and dynamical systems Functional-differential equation: some models and perturbation problems K.L.Cooke
  3. Holden-Day Introduction to the theory of differential equations with deviating arguments L.E.El'sgol'ts
  4. Amer. Sci. v.52 Computer and the evaluation of resource management strategies K.E.F.Watt
  5. 의공학회지 v.9 no.1 Pontragin 최소원리를 이용한 최적접종에 관한 연구 정형환(et al.)
  6. 의공학회지 v.12 no.3 초등급수 전개에 의한 유행병모델의 해법에 관한 연구 정형환(et al.)