High Performance Computing
People, research projects and news connected with this MOX research topic.
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24
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20 profiles
People
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Paola Francesca Antonietti
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Luca Formaggia
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Luca Bonaventura
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Carlo de Falco
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Luca Dede'
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Ilario Mazzieri
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Edie Miglio
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Nicola Parolini
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Anna Scotti
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Lorenzo Valdettaro
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Stefano Bonetti
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Mattia Corti
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Tommaso Andena
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Samuele Brunati
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Giuseppe Caliò
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Gerardo Cicalese
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Davide Rinaldoni
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Giuseppe Aloe
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Paolo Joseph Baioni
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ROBERTO PIERSANTI
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Research activity
24 projects
Projects
Project
ERC Synergy Grant “NEMESIS - NEw generation MEthods for numerical SImulationS”
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SACMS - Stability Analysis and Control Mechanisms of Seizures
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SACMS - Stability Analysis and Control Mechanisms of Seizures
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DEVELOPMENT OF SOFTWARE PACKAGES SUITABLE FOR THE “IN-HOUSE” TCAD PLATFORM
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dealiiX - Exascale Framework for Digital Twins of the Human Body
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BRAINUM. Numerical modelling of the Human Brain: from physiology to neurodegenerative diseases
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CN HPC - National Research Centre for High Performance Computing, Big Data and Quantum Computing (ICSC)
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Advanced polyhedral discretisations of heterogeneous PDEs for multiphysics problems
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Artificial Neural Networks (ANN)-driven algorithms for the denim industry
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SPEED
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Mathematical and numrical modelling of the extrusion process
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PRIN 2017 - Virtual Element Methods: Analysis and Applications
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PDGeoFF:Polyhedral Discretisation Methods for Geomechanical Simulation of Faults and Fractures in Poroelastic Media
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NEMESIS: NEw MEthods for numerical SImulationS
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ESCAPE-2 Energy-efficient SCalable Algorithms for weather and climate Prediction at Exascale
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PolyPDEs: Non-conforming polyhedral finite element methods for the approximation of PDEs
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PolyNuM: Polyhedral numerical methods for PDEs
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Massively Parallel 3D TCAD Simulation of Power Semiconductor Devices
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MathCard
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AC
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Mathematical and numerical modeling of the fluidynamics of high-tech textiles
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Advanced numerical methods for computational fluidynamics and related problems in shape optimization
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Feasibility study for massively parallel 3D TCAD simulations
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Non-standard numerical methods for PDEs
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