
Kestabilan Model Epidemi Seir dengan Matriks Hurwitz
Author(s) -
Roni Putra,
Sukatik,
Sri Nita
Publication year - 2016
Publication title -
jurnal ilmiah poli rekayasa
Language(s) - English
Resource type - Journals
eISSN - 2685-3922
pISSN - 1858-3709
DOI - 10.30630/jipr.11.2.76
Subject(s) - equilibrium point , stability (learning theory) , stability theory , epidemic model , mathematics , basic reproduction number , mathematical economics , physics , computer science , mathematical analysis , demography , sociology , population , nonlinear system , quantum mechanics , machine learning , differential equation
In this paper, it will be studied local stability of equilibrium points of a SEIR epidemic model with infectious force in latent, infected and immune period. From the model it will be found investigated the existence and its stability of points its equilibrium by Hurwitz matrices. The local stability of equilibrium points is depending on the value of the basic reproduction number If the disease free equilibrium is local asymptotically stable.