Project(s)

Modeling and Parameter Estimations to Explore Dynamics of Hemorrhagic Disease (Ongoing)
Modeling and Data Analysis of Hemorrhagic Disease in White-Tailed Deer (Ongoing)
A Mathematical Model to Measure the Efficacy of Interventions for Smokers with Low Quit Motivations (Ongoing)
Efficacy of Control and Preventive Measures Against Violent Gang Crime: A Mathematical Model (Closes On May 10, 2014)
A Mathematical Model to Measure the Minimum Efforts Required to Eradicate Violent Gang Crime (Ongoing)
Competitive Lotka–Volterra models to investigate long-term dynamics of grassland rodents in northeastern Kansas (Closes On May 10, 2014)
Irregular Growth Cycles: Goodwin Model Revisited (Closes On May 10, 2014)

Faculty Profile

http://b.web.umkc.edu/baniyaghoubm/


Research Description

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Current Research: I use partial, delay and ordinary differential equations for modeling and analysis of infectious diseases and population dynamics. Research interests: Construction of traveling/stationary waves, speed of spread, analysis and numerical simulations of mathematical models in epidemiology and population biology. You can learn about the past undergraduate projects that I supervised: http://b.web.umkc.edu/baniyaghoubm/pur.htm I am also a member of UMKC Applied Mathematics Group: http://cas.umkc.edu/mathematics/amg/


Afflicated Department(s)

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Mathematics  


Faculty-related Tags
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applied mathematics  mathematical modeling  

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