Unit

Scientific Computing and Uncertainty Quantification - CADMOS Chair

Laboratory

Related publications (798)

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Convergence analysis of Padé approximations for Helmholtz frequency response problems

Fabio Nobile, Francesca Bonizzoni

The present work concerns the approximation of the solution map

S

associated to the parametric Helmholtz boundary value problem, i.e., the map which associates to each (real) wavenumber belonging to a given interval of interest the corresponding solution ...

2018

Scientific Computing and Uncertainty Quantification - CADMOS Chair

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Perturbation-based inference for diffusion processes: Obtaining effective models from multiscale data

Dual Dynamically Orthogonal approximation of incompressible Navier Stokes equations with random boundary conditions

MATHICSE Technical Report : Modelling spatially dependent functional data via regression with differential regularization

Averaging Stochastic Gradient Descent on Riemannian Manifolds

Uncertainty Quantification of geochemical and mechanical compaction in layered sedimentary basins

A reduced order accelerator for time-dependent segregated neutronic solvers

Convergence analysis of Padé approximations for Helmholtz frequency response problems

A theoretical study of COmpRessed SolvING for advection-diffusion-reaction problems

Chebyshev Inequalities for Products of Random Variables

A high-order discontinuous Galerkin approximation to ordinary differential equations with applications to elastodynamics

Averaging Stochastic Gradient Descent on Riemannian Manifolds

A high-order discontinuous Galerkin approximation to ordinary differential equations with applications to elastodynamics

Perturbation-based inference for diffusion processes: Obtaining effective models from multiscale data

Dual Dynamically Orthogonal approximation of incompressible Navier Stokes equations with random boundary conditions

Convergence analysis of Padé approximations for Helmholtz frequency response problems

Chebyshev Inequalities for Products of Random Variables

MATHICSE Technical Report : Modelling spatially dependent functional data via regression with differential regularization

Uncertainty Quantification of geochemical and mechanical compaction in layered sedimentary basins

A reduced order accelerator for time-dependent segregated neutronic solvers

A theoretical study of COmpRessed SolvING for advection-diffusion-reaction problems