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in practice. Our most recent new line of research is on how to verify the correctness of state-of-the-art algorithms for combinatorial optimization. Such algorithms are often highly complex, and even
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of state-of-the-art algorithms for combinatorial optimization. Such algorithms are often highly complex, and even mature commercial solvers are known to sometimes produce wrong results. Our work on designing
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an exciting opportunity to work at the intersection of nanomedicine, and translational neuroscience, with projects aimed at improving targeted delivery across CNS barriers and optimizing nanoparticle
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, discrete/combinatorial optimization, optimization modeling, etc., including their applied fields) Teaching and research guidance for subjects related to the above specializations within the Graduate School
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of research is on how to verify the correctness of state-of-the-art algorithms for combinatorial optimization. Such algorithms are often highly complex, and even mature commercial solvers are known to sometimes
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modeling, power/performance optimization, and energy-aware scheduling; Knowledge of optimization methods (e.g., convex optimization, combinatorial optimization, reinforcement learning) for energy management
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considered, preference may be given to applicants whose work bridges theory and applications in data analysis, discrete mathematics, linear algebra, or optimization, and they are especially encouraged to apply
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optimization, including integer, nonlinear, and combinatorial optimization; global and non-convex optimization; machine learning for optimization; explainable artificial intelligence; heuristic and metaheuristic
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Tenure-track Assistant and Associate Professorship positions in Algorithms at the Department of M...
, combinatorial optimization, cryptology, data structures, fine-grained complexity, and algorithmic research bridging to ML/AI. Tenure-track Assistant Professorship Position Successful candidates for a tenure-track
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are, for instance, active in the fields of incidence geometry, abstract polytopes, discrete optimization, graph theory, convex polytopes, non-commutative algebra, (non-commutative) algebraic geometry, homological