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for the optimal control and simulation of multiphysics systems arising in Nonlinear Acoustics. The goal is to advance our rigorous understanding and computational treatment of nonlinear differential equations
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before the start date. You have a strong background in differential geometry and/or partial differential equations. A background in general relativity or Riemannian geometry is welcome but not mandatory
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the intersection of dynamic crop growth models and genomic prediction and may involve mathematical disciplines as ordinary differential equations, continuous optimization, ill-posed problems, linear and nonlinear
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in our mathematical models of the real world. We will combine the mathematics of partial differential equations, large-deviation theory, and complexity theory to shed some light on this century-old
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, with the goal of expediting research and potential clinical translation. For example, ordinary differential equation (ODE) models of toxin and drug transport are being developed to bring safer therapies