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Moment equations for the mixed formulation of the Hodge Laplacian with stochastic loading term

Fabio Nobile, Annalisa Buffa, Francesca Bonizzoni

We study the mixed formulation of the stochastic Hodge-Laplace problem dened on a

n

-dimensional domain

D (n ≥ 1)

, with random forcing term. In particular, we focus on the magnetostatic problem and on the Darcy problem in the three dimensional case. We ...

2014

Opérateur laplacien

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Moment equations for the mixed formulation of the Hodge Laplacian with stochastic loading term

Fourier Analysis of Functional Time Series, with Applications to DNA Dynamics

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The flux-coordinate independent approach applied to X-point geometries

Pre-sheath density drop induced by ion-neutral friction along plasma blobs and implications for blob velocities

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Sharp estimates on the first eigenvalue of the p-Laplacian with negative Ricci lower bound

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The flux-coordinate independent approach applied to X-point geometries

Smooth Scan: Robust Query Execution with a Statistics-oblivious Access Operator

Sharp estimates on the first eigenvalue of the p-Laplacian with negative Ricci lower bound

Pre-sheath density drop induced by ion-neutral friction along plasma blobs and implications for blob velocities

Shape Optimization of an Hydrofoil by Isogeometric Analysis

Operator-Like Wavelet Bases of L-2(R-d)

Moment equations for the mixed formulation of the Hodge Laplacian with stochastic loading term

Fourier Analysis of Functional Time Series, with Applications to DNA Dynamics

Theta lifts and local Maass forms

Sparsity-Promoting Spatiotemporal Regularization for Data Mining in Functional Magnetic Resonance Imaging