
Keywords: Mathematical model
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MGDrivE: A modular simulation framework for the spread of gene drives through spatially-explicit mosquito populationsSánchez C, HMW, Sean L.; Bennett, Jared B.; Marshall, John M., Methods in Ecology and Evolution, 10:1-24. 2019.![]() Malaria, dengue, Zika, and other mosquito-borne diseases continue to pose a major global health burden through much of the world, despite the widespread distribution of insecticide-based tools and antimalarial drugs. The advent of CRISPR/Cas9-based gene editing and its ... Keywords: complex, invadability, Mathematical model, meiotic drive, Mendelian segregation, rareness advantage, segregation distortion, Shaw–Mohler equation |
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Spatial structure undermines parasite suppression by gene drive cargoBull, JJR, Christopher H.; Gomulkiewicz, Richard; Krone, Stephen M., PeerJ, 7:e7921. 2019.![]() Gene drives may be used in two ways to curtail vectored diseases. Both involve engineering the drive to spread in the vector population. One approach uses the drive to directly depress vector numbers, possibly to extinction. The other approach leaves intact the vector population ... Keywords: complex, invadability, Mathematical model, meiotic drive, Mendelian segregation, rareness advantage, segregation distortion, Shaw–Mohler equation |
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Competition at the Mouse t Complex: Rare Alleles Are Inherently Favoredvan Boven, MW, Franz J., Theoretical Population Biology, 60:343-358. 2001.![]() We investigate the competition between alleles at a segregation distorter locus. The focus is on the invasion prospects of rare mutant distorter alleles in a population in which a wildtype and a resident distorter allele are present. The parameters are chosen to reflect the ... Keywords: complex, invadability, Mathematical model, meiotic drive, Mendelian segregation, rareness advantage, segregation distortion, Shaw–Mohler equation |

Contact
David O’Brochta
Foundation for the
National Institutes of Health
geneconvenevi@fnih.org
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