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Programme de Hamilton

Publications associées (51)

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A vector field method on the distorted Fourier side and decay for wave equations with potentials

Joachim Krieger, Roland Donninger

We study the Cauchy problem for the one-dimensional wave equation

\partial_t^2 u(t,x)-\partial_x^2 u(t,x)+V(x)u(t,x)=0.

The potential

V

is assumed to be smooth with asymptotic behavior

V(x)\sim -\tfrac14 |x|^{-2}\mbox{ as } |x|\to \infty.

...

2016

Programme de Hamilton

Graph Chatbot

Chattez avec Graph Search

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Small Extended Formulation for Knapsack Cover Inequalities from Monotone Circuits

Constant factor approximation for ATSP with two edge weights

A vector field method on the distorted Fourier side and decay for wave equations with potentials

Isogeometric Analysis of geometric partial differential equations

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RENORMALIZATION AND BLOW-UP FOR WAVE MAPS FROM S-2 x R TO S-2

Constant Factor Approximation for ATSP with Two Edge Weights

Codimension one stability of the catenoid under the vanishing mean curvature flow in Minkowski space

Cloaking via anomalous localized resonance. A connection between the localized resonance and the blow up of the power for doubly complementary media

Riemannian Optimization for Solving High-Dimensional Problems with Low-Rank Tensor Structure

Constant Factor Approximation for ATSP with Two Edge Weights

A data-driven shock capturing approach for discontinuous Galekin methods

Small Extended Formulation for Knapsack Cover Inequalities from Monotone Circuits

Constant factor approximation for ATSP with two edge weights

Cloaking via anomalous localized resonance. A connection between the localized resonance and the blow up of the power for doubly complementary media

A vector field method on the distorted Fourier side and decay for wave equations with potentials

Isogeometric Analysis of geometric partial differential equations

RENORMALIZATION AND BLOW-UP FOR WAVE MAPS FROM S-2 x R TO S-2

Codimension one stability of the catenoid under the vanishing mean curvature flow in Minkowski space