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Philipp M. Preiss

Researcher at Heidelberg University

Publications -  40
Citations -  5611

Philipp M. Preiss is an academic researcher from Heidelberg University. The author has contributed to research in topics: Quantum entanglement & Ultracold atom. The author has an hindex of 20, co-authored 39 publications receiving 4545 citations. Previous affiliations of Philipp M. Preiss include Harvard University.

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Measuring entanglement entropy in a quantum many-body system

TL;DR: Making use of the single-site-resolved control of ultracold bosonic atoms in optical lattices, two identical copies of a many-body state are prepared and interfered to directly measure quantum purity, Rényi entanglement entropy, and mutual information.
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Quantum thermalization through entanglement in an isolated many-body system

TL;DR: Microscopy of an evolving quantum system indicates that the full quantum state remains pure, whereas thermalization occurs on a local scale, whereas entanglement creates local entropy that validates the use of statistical physics for local observables.
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Quantum simulation of antiferromagnetic spin chains in an optical lattice

TL;DR: Using an ultracold gas of rubidium atoms confined in an optical lattice, Simon et al. as discussed by the authors simulate quantum magnetism in a chain of spins and observe a quantum phase transition from a paramagnetic phase into an antiferromagnetic phase.
Posted Content

Quantum Simulation of an Antiferromagnetic Spin Chain in an Optical Lattice

TL;DR: By demonstrating a route to quantum magnetism in an optical lattice, this work should facilitate further investigations of magnetic models using ultracold atoms, thereby improving the understanding of real magnetic materials.
Journal Article

Probing the Superfluid to Mott Insulator Transition at the Single Atom Level

TL;DR: Single atom–single lattice site imaging is used to investigate the Bose-Hubbard model on a microscopic level and enables space- and time-resolved characterization of the number statistics across the superfluid–Mott insulator quantum phase transition.