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to enable scalability. The work will draw on concepts from dynamical systems, stochastic processes, and stochastic differential equations (SDEs), including nonequilibrium systems, to model cellular behavior
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work with Professor Peter Hintz on problems in the areas of geometric partial differential equations and general relativity. These include: linear and nonlinear stability problems and scattering theory
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probability, mathematical modeling of complex systems, dynamical systems, partial differential equations, and scientific computing. Candidates interested in developing and analyzing mechanistic mathematical
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remaining. ● Strong background in the development and/or application of numerical methods for partial differential equations. ● Experience in implementation of numerical methods. ● Interest and experience in
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network models. Of particular interest are candidates who have a background and/or interest in one or more of the following: optimization and optimal control (esp. optimal control of partial differential