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Hans Peter Büchler

Researcher at University of Stuttgart

Publications -  118
Citations -  8771

Hans Peter Büchler is an academic researcher from University of Stuttgart. The author has contributed to research in topics: Rydberg formula & Rydberg atom. The author has an hindex of 42, co-authored 114 publications receiving 7277 citations. Previous affiliations of Hans Peter Büchler include University of Innsbruck & Austrian Academy of Sciences.

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Quantum states and phases in driven open quantum systems with cold atoms

TL;DR: An open quantum system, the time evolution of which is governed by a master equation, can be driven into a given pure quantum state by an appropriate design of the coupling between the system and t...
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A Rydberg quantum simulator

TL;DR: In this article, the authors proposed a universal quantum simulator for spin models with high-order Rydberg atoms, including higher order spin-liquid phases, which can be used to simulate other quantum systems with many-body interactions and strongly correlated ground states.
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Preparation of entangled states by quantum Markov processes

TL;DR: In this paper, the possibility of using a dissipative process to prepare a quantum system in a desired state was investigated, and for any multipartite pure state, a process for which this state is obtained was derived.
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Repulsively bound atom pairs in an optical lattice

TL;DR: These results exemplify the strong correspondence between the optical lattice physics of ultracold bosonic atoms and the Bose–Hubbard model—a link that is vital for future applications of these systems to the study of strongly correlated condensed matter and to quantum information.
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Strongly Correlated 2D Quantum Phases with Cold Polar Molecules: Controlling the Shape of the Interaction Potential

TL;DR: Techniques to tune and shape the long-range part of the interaction potentials in quantum gases of bosonic polar molecules by dressing rotational excitations with static and microwave fields provide a novel tool towards engineering strongly correlated quantum phases in combination with low-dimensional trapping geometries.