@article { author = {Wetere Tulu, T. and Boping, T.}, title = {Mathematical modeling, analysis and simulation of Ebola epidemics}, journal = {Bulletin of the Iranian Mathematical Society}, volume = {43}, number = {3}, pages = {683-693}, year = {2017}, publisher = {Iranian Mathematical Society (IMS)}, issn = {1017-060X}, eissn = {1735-8515}, doi = {}, abstract = {‎Mathematical models are the most important tools in epidemiology to understand previous outbreaks of diseases and to better understand the dynamics of how infections spread through populations‎. ‎Many existing models closely approximate historical disease patterns‎. ‎This article investigates the mathematical model of the deadly disease with severe and uncontrollable bleeding‎, ‎Ebola which is currently becoming the headache of the whole world though effort to control is undergoing‎. ‎In this paper a new mathematical model of the Ebola epidemic is built‎. ‎Besides‎, ‎the basic reproduction number is calculated and the stability of both disease free and endemic equilibrium is proved‎. ‎Finally‎, ‎numerical simulations are executed to further consolidate the analysis of the deadly disease Ebola.}, keywords = {Basic reproduction number‎,‎global stability‎,‎equilibrium‎,‎epidemic model}, url = {http://bims.iranjournals.ir/article_957.html}, eprint = {http://bims.iranjournals.ir/article_957_813ca39b1e7c5ffd53b4eddc4652ed6a.pdf} }