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within this project are: The solution of the pressure Poisson equation will be attempted using matrix solvers utilizing ML for acceleration. The nonlinear loops of the pressure-velocity coupling
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University of North Carolina at Chapel Hill | Chapel Hill, North Carolina | United States | about 15 hours ago
States, a reputation guided by the diverse social, cultural, recreation and professional opportunities that span the campus and community. Please see the following links https://www.pml.unc.edu/ and
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University of North Carolina at Chapel Hill | Chapel Hill, North Carolina | United States | about 1 month ago
States, a reputation guided by the diverse social, cultural, recreation and professional opportunities that span the campus and community. Please see the following links https://www.pml.unc.edu/ and
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nonlinear and hybrid systems. This project will exactly close this research gap: We will develop essentially new methods to ensure that algorithmic parameters are tuned so that the over-approximation of the
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systems, such as in the context of assistive robotics and human-robot interactions Possess a strong background in nonlinear, model-based, adaptive, and/or learning-based control Have excellent
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utilizing ML for acceleration. The nonlinear loops of the pressure-velocity coupling will be improved by leveraging ML models to substantially improve the classical SIMPLE approximations, A complete
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Develop extremely high sensitivity, multi-species measurement capability with cavity enhancement Explore quantum methods to improve sensitivity of DCS References: https://www.nist.gov/programs-projects
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computational methods at the density-functional and dynamical mean-field-theory levels, metal-insulator and structural phase transitions, quantum critical points, nonlinear and anomalous responses
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Okinawa Institute of Science and Technology | JP Nagar III Phase, Karnataka | India | about 4 hours ago
, asymptotic laws for diffusion processes, regularity theory of nonlinear degenerate and singular elliptic and parabolic PDEs, free boundary problems, optimal control of free boundary systems with distributed
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potential, focusing on AI- based quantitative imaging of human hemodynamics, as well as neural network models of nonlinear ultrasound for imaging and quantitative tissue property estimation. The outcome of