I am a researcher working at the interface of quantum information with many-body physics. I explore what the technical tools and ideas of quantum information can teach us about complex quantum systems, and equivalently, how can this understanding help foster the fields of quantum computing and quantum simulation. My work emphasizes mathematical rigour, and benefits from being at the rich interface of physics, mathematics, and complexity theory. My main lines of work are: -The theoretical development of quantum algorithms for important physics problems, such as the exploration of thermal and non-equilibrium physics. -Exploring the power and limitations of classical methods, such as tensor networks, for approximating quantum systems. -The nature of entanglement and correlations of quantum many-body systems, and their complexity-theoretic implications (e.g. entropic measures and area laws). -The study of finite temperature physics from a mathematical perspective (thermalization, equilibration, quantum transport,...)
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