M
Marcus Huber
Researcher at Austrian Academy of Sciences
Publications - 219
Citations - 10208
Marcus Huber is an academic researcher from Austrian Academy of Sciences. The author has contributed to research in topics: Quantum entanglement & Quantum. The author has an hindex of 48, co-authored 201 publications receiving 7827 citations. Previous affiliations of Marcus Huber include University of Vienna & University of Geneva.
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Genuine-multipartite entanglement criteria based on positive maps
TL;DR: In this article, the authors generalize the bipartite concept to the multipartite setting by introducing non-positive maps that are positive on the subset of biseparable states but can map to a nonpositive element if applied to a genuine multi-partite entangled state.
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High-dimensional quantum gates using full-field spatial modes of photons
TL;DR: In this paper, it is shown that it is possible to perform a broad variety of unitary operations when the number of phase modulation planes is comparable to the number in the full-field mode structure of photons.
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Autonomous quantum clocks: does thermodynamics limit our ability to measure time?
Paul Erker,Paul Erker,Mark T. Mitchison,Mark T. Mitchison,Ralph Silva,Mischa P. Woods,Mischa P. Woods,Nicolas Brunner,Marcus Huber +8 more
TL;DR: In this paper, a model of time measurements that is complete and autonomous is introduced, where the clock consists of two thermal baths at different temperatures, and it is shown that the laws of thermodynamics dictate a trade-off between the amount of dissipated heat and the clock's performance.
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Quantifying Entanglement of Maximal Dimension in Bipartite Mixed States
Gael Sentís,Christopher Eltschka,Otfried Gühne,Marcus Huber,Marcus Huber,Marcus Huber,Jens Siewert,Jens Siewert +7 more
TL;DR: A framework for lower bounding the appropriate measure of entanglement, the so-called G-concurrence, is derived through few local measurements and it is shown that these bounds have relevant applications also for multipartite states.
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Two computable sets of multipartite entanglement measures
TL;DR: Two sets of computable entanglement measures for multipartite systems where each subsystem can have different degrees of freedom (so-called qudits) are presented and it is shown how lower bounds on both sets of measures can be obtained by the observation that any entropy may be rewritten via operational expressions known as concurrences.