Dr. Justin Thomas Webster
Associate Professor · Tenured
Department of Mathematics and Statistics
College of Natural and Mathematical Sciences
He/Him/His/Himself
Research interests
partial differential equations, dynamical systems, control of partial differential equation, nonlinear elasticity, aeroelasticity, fluid-structure interactions, flutter, poroelasticity
Teaching interests
differential equations, analysis, mathematical modeling, applied functional analysis
Education
- Postdoc, Partial Differential Equations — North Carolina State University (2015)
- Postdoc, Partial Differential Equations — Oregon State University (2014)
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Ph D, Mathematics
— University of Virginia (2012) Analysis of Flow-Plate Interactions: Semigroup Well-Posedness and Long-Time Behavior
- BA, Mathematics — University of San Diego (2008)
Publications
- A Thorough Look at the (In)stability of Piston-Theoretic Beams 2019
- A Linearized Viscous, Compressible Flow-Plate Interaction with Non-dissipative Coupling 2019
- Mathematical Theory of Evolutionary Fluid/Flow-Structure Interactions 2018
- A Cantilevered Extensible Beam in Axial Flow: Semigroup Solutions and Post-flutter Regimes 2018
- Semigroup Well-posedness of A Linearized, Compressible Fluid with An Elastic Boundary 2018
- Flutter Stabilization For An Unstable, Hyperbolic Flow-Plate Interaction
Creative Publications
- A Thorough Look at the (In)stability of Piston-Theoretic Beams 2019
- A Linearized Viscous, Compressible Flow-Plate Interaction with Non-dissipative Coupling 2019
- Mathematical Theory of Evolutionary Fluid/Flow-Structure Interactions 2018
- A Cantilevered Extensible Beam in Axial Flow: Semigroup Solutions and Post-flutter Regimes 2018
- Semigroup Well-posedness of A Linearized, Compressible Fluid with An Elastic Boundary 2018
- Flutter Stabilization For An Unstable, Hyperbolic Flow-Plate Interaction
Courses Taught
- Modern Methods in Partial Differential Equations
- Introduction to Partial Differential Equations
- Introduction to Partial Differential Equations