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Type II solutions Type II blow up solutions with optimal stability properties for the critical focussing nonlinear wave equation on $\R^{3+1}$

Joachim Krieger, Stefano Francesco Burzio

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

\R^{3+1}

constructed in \cite{KST}, \cite{KS1} are stable along a co-dimension one Lipschitz manifold of data perturbations in a ...

2018

Algèbre de Clifford

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Holography and localization of information in quantum gravity

UNDERGRAD: A Universal Black-Box Optimization Method with Almost Dimension-Free Convergence Rate Guarantees

An Accelerated First-Order Method for Non-convex Optimization on Manifolds

Linear Lipschitz and C-1 extension operators through random projection

Admissibility of Uncertain Injections in Quadratic Algebraic Systems

Sensing soft robot shape using imus: An experimental investigation

Rapid measurement and correction of spatiotemporal B-0 field changes using FID navigators and a multi-channel reference image

Type II solutions Type II blow up solutions with optimal stability properties for the critical focussing nonlinear wave equation on $\R^{3+1}$

Traces on reduced group C-*-algebras

Rationally isomorphic hermitian forms and torsors of some non-reductive groups

Rationally isomorphic hermitian forms and torsors of some non-reductive groups

An Accelerated First-Order Method for Non-convex Optimization on Manifolds

Linear Lipschitz and C-1 extension operators through random projection

Admissibility of Uncertain Injections in Quadratic Algebraic Systems

Rapid measurement and correction of spatiotemporal B-0 field changes using FID navigators and a multi-channel reference image

Sensing soft robot shape using imus: An experimental investigation

Traces on reduced group C-*-algebras

Type II solutions Type II blow up solutions with optimal stability properties for the critical focussing nonlinear wave equation on $\R^{3+1}$

Holography and localization of information in quantum gravity

UNDERGRAD: A Universal Black-Box Optimization Method with Almost Dimension-Free Convergence Rate Guarantees