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Let me in: Interpreting graphs of parasite infection in red blood cells
04 Jul 2024 | Teaching Materials | Contributor(s):
By Angel Kongsomboonvech1, Catherine Takizawa2
1. Stanford University 2. Quinnipiac University
The goal of this activity is to familiarize students with reading graphs, to think about how cells are different from one another and how parasites can take advantage of cell surface markers to...
https://qubeshub.org/publications/4883/?v=1
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2014-Eckhoff-EtAl-Fun with maths-exploring implications of mathematical models for malaria eradication
08 Apr 2023 | Teaching Materials | Contributor(s):
By Philip Eckhoff
NA
. In this note, four examples demonstrate both the effects of model structures and assumptions and also the benefits of using a diversity of model approaches fomalaria eradication strategies.
https://qubeshub.org/publications/4108/?v=1
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2011-Yanyu_Xiao-Study of Malaria Transmission Dynamics by Mathematical Models
07 Apr 2023 | Teaching Materials | Contributor(s):
By Yanyu Xiao
NA
The novelty lies in the fact that different distribution functions are used to describe the variance of individual latencies. The theoretical results of this project indicate that latencies reduce...
https://qubeshub.org/publications/4070/?v=1
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2011-Mandal-EtAl-Mathematical models of malaria
07 Apr 2023 | Teaching Materials | Contributor(s):
By Sandip Mandal
NA
The first aim of this article is to develop, starting from the basic models, a hierarchical structure of a range of deterministic models of different levels of complexity. The second is to...
https://qubeshub.org/publications/4062/?v=1
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2009-Schaffer-Bronnikova-Controlling malaria
06 Apr 2023 | Teaching Materials | Contributor(s):
By W M Schaffer
NA
The present paper reviews potential control strategies from the viewpoint of mathematical epidemiology.
https://qubeshub.org/publications/4036/?v=1
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1-024-MalariaControl-ModelingScenario
26 May 2022 | Teaching Materials | Contributor(s):
By David Culver
United States Military Academy, West Point NY USA
This project offers students a chance to make policy recommendations based on the analysis of models using both linear (exponential decay) and non-linear (logistic growth) differential equations.
https://qubeshub.org/publications/3317/?v=1
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Plasmodium Problem Space
07 Jan 2019 | Teaching Materials | Contributor(s):
By Sam S Donovan
University of Pittsburgh
This problem space brings together diverse resources with the goal of helping biology teachers and learners engage in research investigations.
https://qubeshub.org/publications/1009/?v=1