J
Jörg Schmiedmayer
Researcher at Vienna University of Technology
Publications - 358
Citations - 21391
Jörg Schmiedmayer is an academic researcher from Vienna University of Technology. The author has contributed to research in topics: Quantum & Ultracold atom. The author has an hindex of 72, co-authored 344 publications receiving 19122 citations. Previous affiliations of Jörg Schmiedmayer include Rowland Institute for Science & University of Innsbruck.
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Dephasing in coherently split quasicondensates
TL;DR: In this article, the authors numerically model the evolution of a pair of coherently split quasicondensates and confirm the subexponential time evolution of the coherence between two quasICD pairs.
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Optical lattice on an atom chip.
TL;DR: In this paper, a red-detuned laser beam is retroreflected using the atom chip surface as a high-quality mirror, generating a vertical array of purely optical oblate traps.
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Ergodic-Localized Junctions in a Periodically Driven Spin Chain
Chen Zha,Victor M. Bastidas,Victor M. Bastidas,Ming Gong,Yulin Wu,Hao Rong,Rui Yang,Yangsen Ye,Shaowei Li,Qingling Zhu,Shiyu Wang,Y. Zhao,Futian Liang,Jin Lin,Yu Xu,Cheng-Zhi Peng,Jörg Schmiedmayer,Kae Nemoto,Hui Deng,William J. Munro,William J. Munro,Xiaobo Zhu,Jian-Wei Pan +22 more
TL;DR: The analog simulation of an ergodic-localized junction by using an array of 12 coupled superconducting qubits opens a new avenue to build quantum simulators of driven-disordered systems with applications in condensed matter physics and material science.
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Chiral Prethermalization in Supersonically Split Condensates
Kartiek Agarwal,Emanuele G. Dalla Torre,Bernhard Rauer,Tim Langen,Jörg Schmiedmayer,Eugene Demler +5 more
TL;DR: The Lorentz invariance of the low energy sector of such systems is used to show that dephasing results in an unusual prethermal state, in which right- and left-moving excitations have different, Doppler-shifted temperatures.
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Projective phase measurements in one-dimensional Bose gases
TL;DR: In this paper, a single projective measurement of the particle density after trap release is in a certain limit related to the eigenvalues of the vertex operator ei^ϕa(x).