Publications associées à Fast global spectral methods for three-dimensional partial differential equations

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On the stability of blowup solutions for the critical corotational wave-map problem

Joachim Krieger, Shuang Miao

We show that the finite time blow up solutions for the co-rotational Wave Maps problem constructed in [7,15] are stable under suitably small perturbations within the co-rotational class, provided the scaling parameter

λ(t)=t−1−ν

is sufficiently close to ...

2020

Fast global spectral methods for three-dimensional partial differential equations

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Probabilistic and Bayesian methods for uncertainty quantification of deterministic and stochastic differential equations

Physics Informed Neural Networks for Surrogate Modelling and Inverse Problems in Geotechnics

Hybrid high-resolution RBF-ENO method

On the stability of blowup solutions for the critical corotational wave-map problem

Low-Rank Updates And A Divide-And-Conquer Method For Linear Matrix Equations

Machine learning for fast and reliable solution of time-dependent differential equations

Sur quelques équations aux dérivées partielles en lien avec le lemme de Poincaré

ON A GENERALIZATION OF THE POINCARE LEMMA TO EQUATIONS OF THE TYPE dw plus a Lambda w = f

Multiplicity Of Solutions For Linear Partial Differential Equations Using (Generalized) Energy Operators

MATHICSE Technical Report : Low-rank updates and a divideand- conquer method for linear matrix equations

Probabilistic and Bayesian methods for uncertainty quantification of deterministic and stochastic differential equations

Physics Informed Neural Networks for Surrogate Modelling and Inverse Problems in Geotechnics

Sur quelques équations aux dérivées partielles en lien avec le lemme de Poincaré

Low-Rank Updates And A Divide-And-Conquer Method For Linear Matrix Equations

Hybrid high-resolution RBF-ENO method

On the stability of blowup solutions for the critical corotational wave-map problem

ON A GENERALIZATION OF THE POINCARE LEMMA TO EQUATIONS OF THE TYPE dw plus a Lambda w = f

Machine learning for fast and reliable solution of time-dependent differential equations

Multiplicity Of Solutions For Linear Partial Differential Equations Using (Generalized) Energy Operators

MATHICSE Technical Report : Low-rank updates and a divideand- conquer method for linear matrix equations