
Mathematical Model for the Ebola Virus Disease
Mathematical modeling for epidemic models are important tools in systems biology. Studying the behavior of diseases models frequently needs some methods of model analysis. The suggested computational tools of model analysis here significantly play in calculating some numerical approximate
solutions and also identifying critical model elements. The suggested mathematical model of Ebola virus diseases helps us for further studying and understanding the disease in many ways such as integrate experimental knowledge into a coherent picture, calculating model population of state
variables provides suggestions for its future development and identifying critical model parameters in this study is another way to study the model practically and give some suggestions for future improvements of the disease. More interestingly, the results in this project will help international
efforts to control the Ebola in countries in West Africa.
Keywords: CHEMICAL KINETICS; INFECTIOUS DISEASE MODELS; MATHEMATICAL MODELING; SENSITIVITY ANALYSIS
Document Type: Research Article
Publication date: June 1, 2018
- Journal of Advanced Physics is an interdisciplinary peer-reviewed journal consolidating research activities in all experimental and theoretical aspects of advanced physics. The journal aims in publishing articles of novel and frontier physics that merit the attention and interest of the whole physics community. JAP publishes review articles, full research articles, short communications of important new scientific and technological findings in all latest research aspects of physics.
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