姜

IF 1 Q4 MECHANICS

Mathematics and Mechanics of Complex Systems Pub Date : 2023-11-12 DOI:10.2140/memocs.2023.11.203

Carlo Altucci, Francesco Bajardi, Emilio Barchiesi, Andrea Basti, Nicolò Beverini, Thomas Braun, Giorgio Carelli, Salvatore Capozziello, Simone Castellano, Donatella Ciampini, Fabrizio Davì, Gaetano De Luca, Roberto Devoti, Rita Di Giovambattista, Giuseppe Di Somma, Giuseppe Di Stefano, Angela D. V. Di Virgilio, Daniela Famiani, Alberto Frepoli, Francesco Fuso, Ivan Giorgio, Aladino Govoni, Gaetano Lambiase, Enrico Maccioni, Paolo Marsili, Alessia Mercuri, Fabio Morsani, Antonello Ortolan, Alberto Porzio, Matteo Luca Ruggiero, Marco Tallini, Jay Tasson, Emilio Turco, Raffaele Velotta

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GINGER

In this paper, we outline the scientific objectives, the experimental layout, and the collaborations envisaged for the GINGER (Gyroscopes IN GEneral Relativity) project. The GINGER project brings together different scientific disciplines aiming at building an array of Ring Laser Gyroscopes (RLGs), exploiting the Sagnac effect, to measure continuously, with sensitivity better than picorad/ s, large bandwidth (ca. 1 kHz), and high dynamic range, the absolute angular rotation rate of the Earth. In the paper, we address the feasibility of the apparatus with respect to the ambitious specifications above, as well as prove how such an apparatus, which will be able to detect strong Earthquakes, very weak geodetic signals, as well as general relativity effects like Lense-Thirring and De Sitter, will help scientific advancements in Theoretical Physics, Geophysics, and Geodesy, among other scientific fields.

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来源期刊

Mathematics and Mechanics of Complex Systems MECHANICS-

CiteScore

3.00

自引率

5.30%

发文量

期刊介绍： MEMOCS is a publication of the International Research Center for the Mathematics and Mechanics of Complex Systems. It publishes articles from diverse scientific fields with a specific emphasis on mechanics. Articles must rely on the application or development of rigorous mathematical methods. The journal intends to foster a multidisciplinary approach to knowledge firmly based on mathematical foundations. It will serve as a forum where scientists from different disciplines meet to share a common, rational vision of science and technology. It intends to support and divulge research whose primary goal is to develop mathematical methods and tools for the study of complexity. The journal will also foster and publish original research in related areas of mathematics of proven applicability, such as variational methods, numerical methods, and optimization techniques. Besides their intrinsic interest, such treatments can become heuristic and epistemological tools for further investigations, and provide methods for deriving predictions from postulated theories. Papers focusing on and clarifying aspects of the history of mathematics and science are also welcome. All methodologies and points of view, if rigorously applied, will be considered.