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<field name="value">Ballesteros Castañeda, Ángel</field>
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<field name="value">Bruno, N. Rossano</field>
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<field name="value">Herranz Zorrilla, Francisco José</field>
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<field name="value">The -deformation of the (2 + 1)D anti-de Sitter, Poincaré, and de Sitter groups is presented through a unified approach in which the curvature of the spacetime (or the cosmological constant) is considered as an explicit parameter. The Drinfel’d-double and the Poisson–Lie structure underlying the -deformation are explicitly given, and the three quantum kinematical groups are obtained as quantizations of such Poisson–Lie algebras. As a consequence, the noncommutative (2 + 1)D spacetimes that generalize the -Minkowski space to the (anti-)de Sitter ones are obtained. Moreover, noncommutative 4D spaces of (time-like) geodesics can be defined, and they can be interpreted as a novel possibility to introduce noncommutative worldlines. Furthermore, quantum (anti-)de Sitter algebras are presented both in the known basis related to 2 + 1 quantum gravity and in a new one which generalizes the bicrossproduct one. In this framework, the quantum deformation parameter is related to the Planck length, and the existence of a kind of “duality” between the cosmological constant and the Planck scale is also envisaged.</field>
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<field name="value">Ministerio de&#xd;
Econom´ıa y Competitividad (MINECO, Spain) under Grants&#xd;
MTM2013-43820-P and MTM2016-79639-P (AEI/FEDER,&#xd;
UE), by Junta de Castilla y Le´on (Spain) under Grants&#xd;
BU278U14 and VA057U16, and by the Action MP1405&#xd;
QSPACE from the European Cooperation in Science and&#xd;
Technology (COST)</field>
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<field name="value">Advances in High Energy Physics. 2017, V.  2017, art. ID 7876942</field>
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