Publications associées à Slow Blow up solutions for certain critical wave equations

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Exotic blow up solutions for the $\Box u^5$-focussing wave equation in $\mathbb{R}^3$

Joachim Krieger, Roland Donninger, Min Huang

For the critical focusing wave equation

\Box u = u^5

\mathbb{R}^{3+1}

in the radial case, we construct a family of blowup solutions which are obtained from the stationary solutions

W(r)

by means of a dynamical rescaling $\lambda(t)\frac{1}{2}W(\la ...

Michigan Mathematical Journal2014

Slow Blow up solutions for certain critical wave equations

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Improving Spatial Data Processing by Clipping Minimum Bounding Boxes

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

Stochastic partial differential equations driven by Lévy white noises

A Class Of Large Global Solutions For The Wave-Map Equation

YONA FRIEDMAN. THE DILUTION OF ARCHITECTURE

Optimal Isotropic Wavelets for Localized Tight Frame Representations

Qual o sentido da Geografia Cultural ?

The vestibular system: a spatial reference for bodily self-consciousness

Exotic blow up solutions for the $\Box u^5$-focussing wave equation in $\mathbb{R}^3$

Optimal Isotropic Wavelets for Localized Tight Frame Representations

A Class Of Large Global Solutions For The Wave-Map Equation

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

Improving Spatial Data Processing by Clipping Minimum Bounding Boxes

Stochastic partial differential equations driven by Lévy white noises

The vestibular system: a spatial reference for bodily self-consciousness

YONA FRIEDMAN. THE DILUTION OF ARCHITECTURE

Exotic blow up solutions for the $\Box u^5$-focussing wave equation in $\mathbb{R}^3$

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

Qual o sentido da Geografia Cultural ?