Linda Joy Svoboda Allen is an American mathematician and mathematical biologist, the Paul Whitfield Horn Professor of Mathematics and Statistics at Texas Tech University.[1]
Linda J. S. Allen | |
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Born | Linda Joy Svoboda Allen |
Education |
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Occupation(s) | Mathematician and mathematical biologist |
Employer | Texas Tech University |
Education and career
editAllen earned a bachelor's degree in mathematics in 1975 from the College of St. Scholastica, and a master's degree in 1978 and doctorate in 1978 from the University of Tennessee.[2] Her dissertation, Applications of Differential Inequalities to Persistence and Extinction Problems for Reaction-Diffusion Systems, was supervised by Thomas G. Hallam.[2][3]
After working as a visiting assistant professor at the University of Tennessee, she joined the faculty of the University of North Carolina at Asheville in 1982, and then moved to Texas Tech in 1985.[2]
Recognition
editIn 2015 the Association for Women in Mathematics and Society for Industrial and Applied Mathematics (SIAM) honored her as their AWM-SIAM Sonia Kovalevsky Lecturer "for outstanding contributions in ordinary differential equations, difference equations and stochastic models, with significant applications in the areas of infectious diseases and ecology".[1] In 2016 she became a SIAM Fellow.[4][5]
Books
editAllen is the author of three books:
References
edit- ^ a b Professor awarded distinguished lecture for contributions to mathematics, Texas Tech University, retrieved 2017-07-01
- ^ a b c Abbreviated Vita, retrieved 2017-07-01
- ^ Linda J. S. Allen at the Mathematics Genealogy Project
- ^ Mathematics professor named a 2016 SIAM Fellow, Texas Tech University, retrieved 2017-07-01
- ^ SIAM Fellows: Class of 2016, Society for Industrial and Applied Mathematics, retrieved 2017-07-01
- ^ Reviews of An Introduction to Stochastic Processes with Applications to Biology:
- ^ Akman, Füsun (January 2014), "How to utilize L. J. S. Allen's An Introduction to Mathematical Biology in a biomathematics course", Letters in Biomathematics, 1 (2): 127–137, doi:10.1080/23737867.2014.11414475