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Can an algebraic equation hold the secret to eradicating malaria or schistosomiasis?

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Can an algebraic equation hold the secret to eradicating malaria or schistosomiasis?

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Professor David Gurarie is developing mathematical models to track and analyze symptoms, treatment outcomes and environmental conditions that affect diseases like malaria and schistosomiasis, also known as “snail fever.” These models would allow doctors to make predictions towards effective treatment. “Generally there is a fair amount of interest in using mathematic models in life sciences,” Gurarie said. “Such models applied to biological systems can help researchers to understand the data they collect and address problems where traditional methods (based lab or filed study) fail. By understanding the data, we can make predictions about where new diseases may emerge, how they spread in the environment, and whether we’ll be able to control future outcomes.” Gurarie has worked closely with Charles King, Peter Zimmerman, Ron Blanton and other faculty from the Center for Global Health and Disease at the Case Western Reserve School of Medicine. “I was lucky to have people in the School of

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