many-body

We have openings for PhD positions in the Nonequilibrium Quantum Dynamics group at the Max Planck Institute for the Physics of Complex Systems in Dresden, Germany.

The research topics are in quantum many-body physics, and range from:

Our research lies at the intersection of many-body dynamics, quantum simulation, quantum control, and applications of machine learning in physics. We are interested in problems of both fundamental nature and immediate applications. We develop approximate analytical methods, and design numerical techniques in order to investigate different problems in quantum dynamics. We collaborate with theory groups and experimental labs to test our theoretical predictions against experiment.

The positions are in the group of Dimitris G. Angelakis (www.dimitrisangelakis.org). We are looking for highly motivated candidates with a strong research background and a PhD in theoretical quantum optics/physics and/or quantum information and/or quantum many-body physics/quantum condensed matter.

Submission deadline: 

Monday, February 15, 2016

Registration deadline: 

Monday, February 15, 2016

Many-body physics with photons and polaritons is a highly interdisciplinary field, merging diverse areas such as nano-photonics, quantum optics, condensed matter physics, and quantum technologies. The inherent accessibility to local observables, and the ability to probe out-of-equilibrium phenomena make driven many-body photonic systems especially promising for a variety of applications in quantum simulations and quantum computing, as well as in materials science and optical circuitry.

PhD Positions in Many-Body Theory of Ultra-cold Atoms

Center for Optical Quantum Technologies, University of Hamburg, Germany

We offer three PhD positions, available immediately, at the newly created Center for Optical Quantum Technologies (ZOQ). In a vibrant, communicative environment, we study a wide range of quantum phenomena, from technological aspects of ultra-cold atom systems to fundamental questions of many-body theory. We use both analytical approaches, e.g. field-theoretic descriptions, as well as numerical methods, such as simulations.

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