Publications associées à Programme de Hamilton

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Optimal polynomial blow up range for critical wave maps

Joachim Krieger, Can Gao

We prove that the critical Wave Maps equation with target

S^2

and origin

\R^{2+1}

admits energy class blow up solutions of the form

u(t, r) = Q(\lambda(t)r) + \eps(t, r)

where

Q:\R^2\rightarrow S^2

is the ground state harmonic map and $\lambd ...

2015

Programme de Hamilton

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Optimal polynomial blow up range for critical wave maps

Reduced basis approximation of parametrized optimal flow control problems for the Stokes equations

Cloaking via anomalous localized resonance for doubly complementary media in the quasistatic regime

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

The connectivity at infinity of a manifold and Sobolev inequalities

Weak lensing mass map and peak statistics in Canada-France-Hawaii Telescope Stripe 82 survey

Harmonic Maps on Smooth Metric Measure Spaces and on Riemannian Polyhedra

Investigation of droplet shedding in flow focusing geometries using the boundary element method.

Evolution of the Aerodynamic Stability of an Oscillating Annular Compressor Cascade with Inlet Reverse Flow Condition Variations

On stability of the catenoid under vanishing mean curvature flow on Minkowski space

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

The connectivity at infinity of a manifold and Sobolev inequalities

Optimal polynomial blow up range for critical wave maps

Reduced basis approximation of parametrized optimal flow control problems for the Stokes equations

On stability of the catenoid under vanishing mean curvature flow on Minkowski space

Evolution of the Aerodynamic Stability of an Oscillating Annular Compressor Cascade with Inlet Reverse Flow Condition Variations

Harmonic Maps on Smooth Metric Measure Spaces and on Riemannian Polyhedra

Weak lensing mass map and peak statistics in Canada-France-Hawaii Telescope Stripe 82 survey

Investigation of droplet shedding in flow focusing geometries using the boundary element method.

Cloaking via anomalous localized resonance for doubly complementary media in the quasistatic regime