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Algebra (part 2)

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Localization errors of the stochastic heat equation

David Jean-Michel Candil

In this thesis, we study the stochastic heat equation (SHE) on bounded domains and on the whole Euclidean space

\R^d.

We confirm the intuition that as the bounded domain increases to the whole space, both solutions become arbitrarily close to one another ...

EPFL2022

Algebra (part 2)

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Spectral analysis for transmission eigenvalue problems with and without the complementing conditions

Equivariant representations for molecular Hamiltonians and N-center atomic-scale properties

Efficient and Effective Multi-Modal Queries Through Heterogeneous Network Embedding

A Shadow Perspective on Equivariant Hochschild Homologies

Enhanced confinement in diverted negative-triangularity L-mode plasmas in TCV

Efficient Meso-Scale Modeling of Alkali-Silica-Reaction Damage in Concrete

Localization errors of the stochastic heat equation

Spectral Coarse Spaces for the Substructured Parallel Schwarz Method

Finite Littlestone Dimension Implies Finite Information Complexity

A convex set of robust D—stabilizing controllers using Cauchy's argument principle

Equivariant representations for molecular Hamiltonians and N-center atomic-scale properties

Spectral analysis for transmission eigenvalue problems with and without the complementing conditions

Localization errors of the stochastic heat equation

Spectral Coarse Spaces for the Substructured Parallel Schwarz Method

Efficient and Effective Multi-Modal Queries Through Heterogeneous Network Embedding

A Shadow Perspective on Equivariant Hochschild Homologies

Enhanced confinement in diverted negative-triangularity L-mode plasmas in TCV

Efficient Meso-Scale Modeling of Alkali-Silica-Reaction Damage in Concrete

Finite Littlestone Dimension Implies Finite Information Complexity

A convex set of robust D—stabilizing controllers using Cauchy's argument principle