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DTSTART;TZID=America/New_York:20211007T104000
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UID:1490-1633603200-1633606200@biomath.math.ufl.edu
SUMMARY:Giulio De Leo (Stanford University\, Biology and Woods Institute for the Environment)
DESCRIPTION:A novel integration of fine scale ecological data\, high-resolution precision mapping\, and epidemiological models to improve control of schistosomiasis dynamics\nEliminating human parasitic disease often requires interrupting complex transmission pathways. Even when drugs to treat people are available\, disease control can be difficult if the parasite can persist in nonhuman hosts. In my talk\, I will present the results of a ten-year research effort in Senegal to investigate the environmental determinants of schistosomiasis\, a debilitating parasitic disease of poverty that affects more than 210 million people worldwide\, mostly in sub-Saharan Africa. Specifically\, I will present novel approaches to investigate schistosomiasis risk across spatial scales\, integrating fine-scale field data with high-definition drone imagery\, artificial intelligence for habitat classification\, and disease dynamics modeling.
URL:https://biomath.math.ufl.edu/event/giulio-de-leo-stanford-university-disease-ecology/
LOCATION:Zoom\, To obtain the Zoom link\, please contact Hemaho Taboe at hemahobeaugtaboe@ufl.edu or Calistus Ngonghala at calistusnn@ufl.edu.
CATEGORIES:Fall 2021
ATTACH;FMTTYPE=image/jpeg:https://biomath.math.ufl.edu/wp-content/uploads/sites/126/deleo_giulio.jpg
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DTSTART;TZID=America/New_York:20211028T104000
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CREATED:20210817T204007Z
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UID:1494-1635417600-1635420600@biomath.math.ufl.edu
SUMMARY:Suzanne Lenhart (University of Tennessee\, Knoxville\, Mathematics)
DESCRIPTION:Optimal control for management of aquatic population models\nOptimal control techniques of ordinary and partial differential equations will be introduced to consider management strategies for aquatic populations. In the first example\, managing invasive species in rivers can be assisted by adjustment of flow rates. Control of a flow rate in a partial differential equation model for a population in a river will be used to keep the population from moving upstream. The second example represents a food chain on the Turkish coast of the Black Sea. Using data from the anchovy landings in Turkey\, optimal control of the harvesting rate of the anchovy population in a system of three ordinary differential equations (anchovy\, jellyfish and zooplankton) will give management strategies.
URL:https://biomath.math.ufl.edu/event/suzanne-lenhart-university-of-tennessee-mathematics/
LOCATION:Zoom\, To obtain the Zoom link\, please contact Hemaho Taboe at hemahobeaugtaboe@ufl.edu or Calistus Ngonghala at calistusnn@ufl.edu.
CATEGORIES:Fall 2021
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