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Approximate cloaking for the full wave equation via change of variables: The Drude-Lorentz model

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On stability of type II blow up for the critical NLW on $\mathbb{R}^{3+1}$

Joachim Krieger

We show that the finite time type II blow up solutions for the energy critical nonlinear wave equation [ \Box u = -u^5 ] on

\mathbb{R}^{3+1}

constructed in [28], [27] are stable along a co-dimension three manifold of radial data perturbations in a suit ...

2018

Approximate cloaking for the full wave equation via change of variables: The Drude-Lorentz model

Graph Chatbot

Chattez avec Graph Search

Computational Design of Flexible Planar Microstructures

Oligomodal metamaterials with multifunctional mechanics

Symplectic dynamical low rank approximation of wave equations with random parameters

Investigation of femtosecond laser-tuned thermomechanical properties of fused silica

Non-reciprocal manipulation of subwavelength fields in locally-resonant metamaterial crystals

Active acoustic resonators with reconfigurable resonance frequency, absorption, and bandwidth

Stable Manifold for the Critical Non-Linear Wave Equation: A Fourier Theory Approach

Active Acoustic Resonators and their Applications to Loss-Immune, Reconfigurable, or Dynamic Metamaterials

On stability of type II blow up for the critical NLW on $\mathbb{R}^{3+1}$

MATHICSE Technical Report : Symplectic dynamical low rank approximation of wave equations with random parameters

Oligomodal metamaterials with multifunctional mechanics

Investigation of femtosecond laser-tuned thermomechanical properties of fused silica

Active Acoustic Resonators and their Applications to Loss-Immune, Reconfigurable, or Dynamic Metamaterials

Computational Design of Flexible Planar Microstructures

Non-reciprocal manipulation of subwavelength fields in locally-resonant metamaterial crystals

Active acoustic resonators with reconfigurable resonance frequency, absorption, and bandwidth

On stability of type II blow up for the critical NLW on $\mathbb{R}^{3+1}$

MATHICSE Technical Report : Symplectic dynamical low rank approximation of wave equations with random parameters

Symplectic dynamical low rank approximation of wave equations with random parameters

Stable Manifold for the Critical Non-Linear Wave Equation: A Fourier Theory Approach