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Dynamics and Control of 2D SpiderCrane: A Lie-Bäcklund Approach

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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

Dynamics and Control of 2D SpiderCrane: A Lie-Bäcklund Approach

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Stable cones in the thin one-phase problem

One-Dimensional "Ghost Imaging" in Electron Microscopy of Inelastically Scattered Electrons

Infrared-active phonons in one-dimensional materials and their spectroscopic signatures

Well-posedness Issues For the Half-Wave Maps Equation With Hyperbolic And Spherical Targets

Nonlinear dynamics and Kerr frequency comb formation in lattices of coupled microresonators

Localization errors of the stochastic heat equation

Conjugate heat transfer in isolated granular clusters with interstitial fluid using lattice Boltzmann method

Inference and Computation for Sparsely Sampled Random Surfaces

Free Boundary Regularity for Almost Every Solution to the Signorini Problem

On the optimal controllability time for linear hyperbolic systems with time-dependent coefficients

On the optimal controllability time for linear hyperbolic systems with time-dependent coefficients

Free Boundary Regularity for Almost Every Solution to the Signorini Problem

Inference and Computation for Sparsely Sampled Random Surfaces

Conjugate heat transfer in isolated granular clusters with interstitial fluid using lattice Boltzmann method

Localization errors of the stochastic heat equation

Nonlinear dynamics and Kerr frequency comb formation in lattices of coupled microresonators

Well-posedness Issues For the Half-Wave Maps Equation With Hyperbolic And Spherical Targets

Infrared-active phonons in one-dimensional materials and their spectroscopic signatures

One-Dimensional "Ghost Imaging" in Electron Microscopy of Inelastically Scattered Electrons

Stable cones in the thin one-phase problem