Doctoral Student
CurrentAcceleration of matrix-vector product using the Fast Multipole Method (FMM) for heterogeneous machine clusters
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Antoine Gicquel is listed as Ph.D. Student at Inria Bordeaux (Applied Mathematics and High-Performance Computing) at Inria, a company with 2686 employees, based in Bordeaux, Nouvelle-Aquitaine, France. AeroLeads shows a matched LinkedIn profile for Antoine Gicquel.
Antoine Gicquel previously worked as Doctoral Student at Inria and Research Internship - Acceleration of Matrix-Vector Product Using the Fast Multipole Method (FMM) at Inria. Antoine Gicquel holds Master'S Degree, Computational And Applied Mathematics, With Highest Honors (Mention Très Bien) from Université De Rennes 1.
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As a Ph.D. student, I specialize in Applied Mathematics, Scientific Computing, and High-Performance Computing. My thesis focuses on the acceleration of matrix-vector products using the Fast Multipole Method (FMM) for heterogeneous machine clusters. In addition to my academic interests, I am a passionate runner with an enthusiasm for track and field, cross country and middle to long distance races (1500m-10km).
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Bordeaux, Nouvelle-Aquitaine, France
Acceleration of matrix-vector product using the Fast Multipole Method (FMM) for heterogeneous machine clusters
Bordeaux, Nouvelle-Aquitaine, France
- Adaptation of the Fast Multipole Method (FMM) to enhance the Magnetostatic Moment Method for modeling devices containing ferromagnetic materials, significantly improving efficiency in the presence of large air volumes due to voids and gap regions.- Use of a full implementation in C++ (C++14 and C++17) from the ScalFMM library, which provides a.
Rennes, Bretagne, France
- Study of a physical model of the heart's electrical activity within the scope of medical research.- Application of the finite element method to simulate ventricular mechanical dyssynchrony using a nonlinear reaction-diffusion partial differential equation.- Implementation in C++ (C++11 and C++14) with the XLiFE++ library.
Sète, Occitanie, France
- Focus on a constrained optimization problem suited to the selection of nature reserves in marine areas, with a focus on balancing conservation needs and human activity.- Incorporating new explicit spatial constraints into the problem formulation.- Implementation of the solutions using Julia and the JuMP library for mathematical programming.
Rennes, Bretagne, France
- Focus on the generic Nurse Scheduling Problem (NSP) as part of a research project.- Solving the Constrained Shortest Path (CSP) graph problem within a Branch-and-Price algorithm framework.- Implementation using C++ (C++11 and C++14).
Other employees you can reach at inria.fr. View company contacts for 2686 employees →
Hamed Khakzad
Colleague at InriaVillers-lès-Nancy, Grand Est, France, France
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BB
Bruno Barras
Colleague at InriaGreater Paris Metropolitan Region, France
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Auriane Rothera
Colleague at InriaBois-d’Arcy, Île-de-France, France, France
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Clément Lahoche
Colleague at InriaGreater Rennes Metropolitan Area, France
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Joël Felderhoff
Colleague at InriaGreater Lyon Area, France
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Brigitte B.
Colleague at InriaGreater Paris Metropolitan Region, France
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Carelle Kougoum Naoussi
Colleague at InriaBuc, Île-de-France, France, France
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Remy Seassau
Colleague at InriaParis, Île-de-France, France, France
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Gabriele Maggioni
Colleague at InriaMilan, Lombardy, Italy, Italy
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Paul Muhlethaler
Colleague at InriaGreater Paris Metropolitan Region, France
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Pursued as a dual degree with the Department of Applied Mathematics at the National Institute of Applied Sciences (INSA Rennes).
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Antoine Gicquel works for Inria.
Antoine Gicquel is listed as Ph.D. Student at Inria Bordeaux (Applied Mathematics and High-Performance Computing) at Inria.
Antoine Gicquel is based in Bordeaux, Nouvelle-Aquitaine, France while working with Inria.
Antoine Gicquel has worked for Inria, Université De Rennes, Ird, and Insa Rennes.
Antoine Gicquel's colleagues at Inria include Hamed Khakzad, Bruno Barras, Auriane Rothera, Clément Lahoche, and Joël Felderhoff.
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Antoine Gicquel holds Master'S Degree, Computational And Applied Mathematics, With Highest Honors (Mention Très Bien) from Université De Rennes 1.
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