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ERC Synergy Grant “NEMESIS - NEw generation MEthods for numerical SImulationS”
European Research Council (ERC)
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BRAINUM. Numerical modelling of the Human Brain: from physiology to neurodegenerative diseases
(ICSC - NextGenerationEU project)
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SIDDMs: shape-informed data-driven models for parametrized PDEs, with application to computational cardiology
MUR and NextGenerationEU programme of the European Commission
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PRIN 2022 - Computational modeling of the human heart
MUR - Ministero dell'Universita' e della Ricerca
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Advanced polyhedral discretisations of heterogeneous PDEs for multiphysics problems
PRIN 2020
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SPEED
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Mathematical and numrical modelling of the extrusion process
Joint Research Center MATT
PRIN 2017 - Virtual Element Methods: Analysis and Applications
M.I.U.R. - MINISTERO DELL'ISTRUZIONE, DELL'UNIVERSITA' E DELLA RICERCA
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PDGeoFF:Polyhedral Discretisation Methods for Geomechanical Simulation of Faults and Fractures in Poroelastic Media
European Union under the programme H2020
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NEMESIS: NEw MEthods for numerical SImulationS
ANR MRSEI Project
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ESCAPE-2 Energy-efficient SCalable Algorithms for weather and climate Prediction at Exascale
European Commission
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PolyPDEs: Non-conforming polyhedral finite element methods for the approximation of PDEs
MIUR
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Hierarchical Model Reduction Techniques for Incompressible Fluid Dynamics and Fluid-Structure Interaction Problems
US National Science Foundation project DMS-1419060
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PolyNuM: Polyhedral numerical methods for PDEs
Fondazione Cariplo and Regione Lombardia
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Innovative methodologies for PDE-based numerical modelling
MIUR
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FARB: Diffuse interface tumor-growth models
Politecnico di Milano
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Innovative Methods for Water Resources under Hydro-Climatic Uncertainty Scenarios
National project PRIN 2010/2011 (Politecnico Coordinator: A.
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Non-standard numerical methods for Geophysics
INdAM-GNCS
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Data-Centric Genomic Computing (GenData 2020)
National project PRIN 2010-2011 (Politecnico Coordinator: A.
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FIRB SNAPLE
MIUR
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Phase field approach to multiphase dynamic simulation
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MathCard
European Union
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Opticos
NOLAN
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Innovative adaptive strategies for differential problems
MIUR
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Innovative numerical methods for industrial problems with complex and mobile geometries
MIUR
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AC
ARISTONCAVI SpA
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Studio della termodinamica e fluidodinamica di idrocarburi in condotta con parametri incerti
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Analysis and development of advanced numerical methods for PDEs
MIUR
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Mathematical and numerical modeling of the fluidynamics of high-tech textiles
Carvico S.p.A. and Regione Lombardia, Italy
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Advanced numerical methods for computational fluidynamics and related problems in shape optimization
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Numerical modeling of the deformation properties of a textile subjected to an external load
Fondazione Politecnico
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Domain decomposition and adaptivity techniques for optimal control problems
MIUR
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Analysis and development of advanced numerical methods for PDEs
MIUR
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Non-standard numerical methods for PDEs
GNCS
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Tessile
Carvico S.p.A. e RadiciFil S.p.A.
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ENI Interval Arithmetic
ENI S.p.A
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Adaptive numerical approximation of multiscale and multiphysics problems
MIUR
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ENI Interval Arithmetic
ENI S.p.A
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Model and numerical adaptivity for partial differential equations
MIUR
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TENOVA
TENOVA S.p.A.
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