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can outperform classical computation—and develop rigorous tools to analyze and leverage this gap. Our work spans three interconnected directions: (i) quantum computing / quantum information / quantum
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and benchmarking in quantum computing. Prior knowledge of quantum computing is not required (though it is valued); the central requirement is strong scientific programming and the ability to implement
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mathematical physics, including quantum theory and statistical mechanics. Additional research areas span applied and interdisciplinary mathematics, including optimization and operations research, probability and
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ordinary differential equations, dynamical systems, and systems and control theory, alongside active work in mathematical physics, including quantum theory and statistical mechanics. Additional research