Study of a fractional‐order model of chronic wasting disease
Chandan Maji, Debasis Mukherjee, Dipak Kesh
Abstract
This paper studies a fractional-order modelling chronic wasting disease (CWD). The basic results on existence, uniqueness, non-negativity, and boundedness of the solutions are investigated for the considered model. The criterion for local as well as global stability of the equilibrium points is derived. A numerical analysis for Hopf-type bifurcation is presented. Finally, numerical simulations are provided to justify the results obtained.
Topics & Concepts
MathematicsUniquenessHopf bifurcationChronic wasting diseaseWastingApplied mathematicsStability (learning theory)Order (exchange)BifurcationMathematical analysisDiseaseNonlinear systemMedicineEconomicsComputer scienceEndocrinologyPhysicsPrion proteinScrapieFinanceQuantum mechanicsMachine learningPathologyFractional Differential Equations SolutionsMathematical and Theoretical Epidemiology and Ecology ModelsAnimal Virus Infections Studies