R
Rodrigo Gutiérrez-Cuevas
Researcher at Aix-Marseille University
Publications - 25
Citations - 223
Rodrigo Gutiérrez-Cuevas is an academic researcher from Aix-Marseille University. The author has contributed to research in topics: Basis (linear algebra) & Optical polarization. The author has an hindex of 7, co-authored 22 publications receiving 143 citations. Previous affiliations of Rodrigo Gutiérrez-Cuevas include The Institute of Optics & University of Rochester.
Papers
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Journal ArticleDOI
Quantum and classical optics–emerging links
Joseph H. Eberly,Xiao-Feng Qian,Xiao-Feng Qian,Asma Al Qasimi,Hazrat Ali,Hazrat Ali,Miguel A. Alonso,Miguel A. Alonso,Rodrigo Gutiérrez-Cuevas,Rodrigo Gutiérrez-Cuevas,Bethany Little,John C. Howell,Tanya Malhotra,A. N. Vamivakas,A. N. Vamivakas +14 more
TL;DR: It is the goal to bring emerging quantum–classical links into wider view and to indicate directions in which forthcoming and future work will promote discussion and lead to unified understanding.
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Optical polarization skyrmionic fields in free space
TL;DR: In this paper, the authors construct optical beams in free space with robust skyrmionic structures in their polarization fields, both in the electric spin vector for nearcircular fields and in the polarization direction for near-linear fields, and for both Bloch (spiral) and Neel (hedgehog) textures.
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Measuring Geometric Phase without Interferometry.
Tanya Malhotra,Rodrigo Gutiérrez-Cuevas,Rodrigo Gutiérrez-Cuevas,Jeremy D. Hassett,Jeremy D. Hassett,Mark R. Dennis,Mark R. Dennis,A. N. Vamivakas,Miguel A. Alonso +8 more
TL;DR: The trajectories described by the centroid of the resulting intensity distributions following these transformations resemble those of ray optics, revealing an optical analogue of Ehrenfest's theorem associated with changes in the geometric phase.
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Modal Majorana Sphere and Hidden Symmetries of Structured-Gaussian Beams
Rodrigo Gutiérrez-Cuevas,Rodrigo Gutiérrez-Cuevas,Rodrigo Gutiérrez-Cuevas,S. A. Wadood,S. A. Wadood,A. N. Vamivakas,Miguel A. Alonso,Miguel A. Alonso,Miguel A. Alonso +8 more
TL;DR: Structured-Gaussian beams are shown to be fully and uniquely represented by a collection of points (or a constellation) on the surface of the modal Majorana sphere, providing a complete generalization of themodal Poincaré sphere to higher-order modes.
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Generalized Gaussian beams in terms of Jones vectors
TL;DR: In this paper, a generalized Hermite-Laguerre Gauss modes were described in terms of a Jones vector, traditionally used to describe polarization, which highlights the relation between these generalized Gaussian beams, the elliptical ray families, and the Majorana constellations used to represent structured-Gaussian beams.