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five day old gastruloid, a mouse embryonic stem-cell derived pseudo-embryo. Job M2 internship offer: Emergence, Stability and Resilience in Biological Systems: A Dynamical Systems Approach Team
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very well be tailored to you. Join our cutting-edge research team at Dynamical Systems section at DTU Compute and take your career to the next level. As a Postdoctoral Researcher, you'll have the
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by the start date. Demonstrated expertise in mathematical or computational modeling and dynamical systems. Proficiency in either Python, MATLAB , R, or a comparable scientific programming environment
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CHART. which focuses on human-machine teaming and systems integration, dynamical systems-based team measurement, and teaming in complex real-world scenarios (e.g., medical, multidomain, and space
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University of North Carolina at Chapel Hill | Chapel Hill, North Carolina | United States | about 3 hours ago
including harmonic analysis, the analysis of partial differential equations, dynamical systems, geometric analysis, etc. During the first year, the position will be funded in part through the National
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-supervised learning. Familiarity with neuroscience, or ethology is a plus. Position 2 — additional desirable expertise: reinforcement learning, imitation learning, optimal control, dynamical systems, or
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University of North Carolina at Chapel Hill | Chapel Hill, North Carolina | United States | about 20 hours ago
of partial differential equations, dynamical systems, geometric analysis, etc. During the first year, the position will be funded in part through the National Science Foundation Research Training
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Max Planck Institute of Molecular Cell Biology and Genetics | Dresden, Sachsen | Germany | about 3 hours ago
Applied Algebraic Geometry * Computer Algebra * Data Science / Mathematics of Data * Dynamical Systems and Differential Equations * Information Geometry * Higher Structures and Category Theory * Fluid
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learning-assisted methods: data assimilation, uncertainty quantification (UQ), and machine-learning-based moment closure models. · Multiscale modeling: kinetic limits of many-particle dynamical systems
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moment closure models. • Multiscale modeling: kinetic limits of many-particle dynamical systems, hydrodynamic limits of kinetic models, and semiclassical limits of quantum systems. • Theoretical analysis