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Xavier Calmet

Researcher at University of Sussex

Publications -  213
Citations -  4280

Xavier Calmet is an academic researcher from University of Sussex. The author has contributed to research in topics: Quantum gravity & Gravitation. The author has an hindex of 31, co-authored 203 publications receiving 3850 citations. Previous affiliations of Xavier Calmet include California Institute of Technology & University of Mainz.

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The standard model on non-commutative space-time

TL;DR: In this article, the standard model on a non-commutative space was considered and the action in the noncommutativity parameter was extended to include the leading order action, and the most striking features were couplings between quarks, gluons and electroweak bosons and new vertices in the charged and neutral currents.
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AEDGE: Atomic experiment for dark matter and gravity exploration in space

Yousef Abou El-Neaj, +139 more
TL;DR: The Atomic Experiment for Dark Matter and Gravity Exploration (AEDGE) as mentioned in this paper is a space experiment using cold atoms to search for ultra-light dark matter, and to detect gravitational waves in the frequency range between the most sensitive ranges of LISA and the terrestrial LIGO/Virgo/KAGRA/INDIGO experiments.
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The Cosmological evolution of the nucleon mass and the electroweak coupling constants

TL;DR: In this article, the authors discuss the implications of cosmological time shifts of the fine structure constant from the point of view of particle physics and show that the relative change of the nucleon mass is about 40 times larger than that of α.
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Noncommutative general relativity

TL;DR: In this article, a theory of non-commutative general relativity for canonical non-Commutative spaces is defined, and a subclass of general coordinate transformations acting on canonical noncommutive spacetimes are shown to be volume-preserving transformations.
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Minimum Length from Quantum Mechanics and Classical General Relativity

TL;DR: It is shown that any primitive probe or target used in an experiment must be larger than the Planck length lP, which suggests a Planck-size minimum ball of uncertainty in any measurement.