Geoffrey Beck

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Publications

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Numerical simulations of a stochastic dynamics leading to cascades and loss of regularity: Applications to fluid turbulence and generation of fractional Gaussian fields

Geoffrey Beck , Charles-Edouard Bréhier , Laurent Chevillard , Ricardo Grande , Wandrille Ruffenach
Physical Review Research, 2024, 6 (3), pp.033048. ⟨10.1103/PhysRevResearch.6.033048⟩
Article dans une revue hal-04651190 v1
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Electromagnetic waves propagation in thin heterogenous coaxial cables. Comparison between 3D and 1D models

Geoffrey Beck , Akram Beni Hamad
AIMS Mathematics, 2024, 9 (4), pp.8981-9019. ⟨10.3934/math.2024438⟩
Article dans une revue hal-04534336 v1
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Freely Floating Objects on a Fluid Governed by the Boussinesq Equations

Geoffrey Beck , David Lannes
Annales de l'Institut Henri Poincaré C, Analyse non linéaire, 2022, 39 (3), https://ems.press/journals/aihpc/articles/5300753. ⟨10.4171/AIHPC/15⟩
Article dans une revue hal-03122615 v2
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An efficient numerical method for time domain electromagnetic wave propagation in co-axial cables

Akram Beni-Hamad , Geoffrey Beck , Sébastien Imperiale , Patrick Joly
Computational Methods in Applied Mathematics, 2022, ⟨10.1515/cmam-2021-0195⟩
Article dans une revue hal-03408400 v2
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Asymptotic modelling of Skin-effects in coaxial cables

Geoffrey Beck , Sébastien Imperiale , Patrick Joly
SN Partial Differential Equations and Applications, 2020
Article dans une revue hal-02512156 v2
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Mathematical modelling of multi conductor cables

Geoffrey Beck , Sebastien Imperiale , Patrick Joly
Discrete and Continuous Dynamical Systems - Series S, 2014, pp.26. ⟨10.3934/dcdss.2015.8.521⟩
Article dans une revue hal-01090481 v1
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Transport equation in Fourier and dynamical turbulent fields

Geoffrey Beck , Charles-Edouard Bréhier , Laurent Chevillard , Isabelle Gallagher , Ricardo Grande et al.
Waves 2024, 16th International Conference on Mathematical and Numerical Aspects of Wave Propagation, 2024, Berlin, Germany
Communication dans un congrès hal-04534268 v1
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Wave power farm made of many rigid floating structures in Boussinesq regime

Geoffrey Beck , David Lannes , Lisl Weynans
WAVES 2022 — 15th International Conference on Mathematical and Numerical Aspects of Wave Propagation, Jul 2022, Palaiseau, France
Communication dans un congrès hal-03628899 v1
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Effective models for non-perfectly conducting thin coaxial cables

Geoffrey Beck , Sebastien Imperiale , Patrick Joly
Waves 2019 - 14th International Conference on Mathematical and Numerical Aspects of Wave Propagation, Aug 2019, Vienna, Austria
Communication dans un congrès hal-02414849 v1
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Recovering underlying graph for networks of 1D waveguides by reflectometry and transferometry

Geoffrey Beck , Maxime Bonnaud , Jaume Benoit
WAVES 2019 - 14th International Conference on Mathematical and Numerical Aspects of Wave Propagation, Aug 2019, Vienna, Austria
Communication dans un congrès hal-02414861 v1

Reconstruction of an unknown electrical network from their reflectogram by an iterative algorithm based on local identification of peaks and inverse scattering theory

Geoffrey Beck
2018 IEEE International Instrumentation and Measurement Technology Conference (I2MTC), May 2018, Houston, France. pp.1-6, ⟨10.1109/I2MTC.2018.8409731⟩
Communication dans un congrès hal-02453477 v1
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Matched asymptotics approach to the construction and justification of reduced graph models for 3D Maxwell's equations in networks of thin co-axial cables

Geoffrey Beck , Sebastien Imperiale , Patrick Joly
12th International Conference on Mathematical and Numerical Aspects of Waves (Waves 2015), Department of Mathematics at Karlsruhe Institute of Technology (KIT), Jul 2015, Karlsruhe, Germany
Communication dans un congrès hal-02088458 v1

A rigorous approach to the propagation of electromagnetic waves in co-axial cables

Geoffrey Beck , Patrick Joly , Sébastien Imperiale
11th International Conference on Mathematical and Numerical Aspects of Waves (Waves 2013), Jun 2013, Gamarth, Tunisia
Communication dans un congrès hal-02453471 v1

Computer-implemented method for reconstructing the topology of a network of cables

Geoffrey Beck
France, Patent n° : US Patent App. 16/638,451, 2020. 2017, https://patents.google.com/patent/US20200363462A1/en
Brevet hal-03115293 v1