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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 2 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