Publications associées à A construction of the Stable Web

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Stable blow up dynamics for energy supercritical wave equations

Roland Donninger

We study the semilinear wave equation

\displaystyle \partial _t^2 \psi -\Delta \psi =\vert\psi \vert^{p-1}\psi

for

p > 3

with radial data in three spatial dimensions. There exists an explicit solution which blows up at

t=T>0

given by $\displaystyl ...

American Mathematical Society2014

A construction of the Stable Web

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Global Identification of Kinetic Parameters via the Extent-based Incremental Approach

Incremental Model Identification of Reaction Systems

Real-Time Optimization Based on Adaptation of Surrogate Models

Accurate, Stable and Efficient Modal Calculations of Photoelectrically Useful Absorption in Lamellar Metallic and Semiconductor Diffraction Gratings

On aggregative and mean field games with applications to electricity markets

Solvability analysis and numerical approximation of linearized cardiac electromechanics

Stable blow up dynamics for energy supercritical wave equations

On the number of lattice points in a small sphere and a recursive lattice decoding algorithm

Iterative Learning Control Using Stochastic Approximation Theory with Application to a Mechatronic System

The spectrum of heavy tailed random matrices

On aggregative and mean field games with applications to electricity markets

The spectrum of heavy tailed random matrices

Stable blow up dynamics for energy supercritical wave equations

Real-Time Optimization Based on Adaptation of Surrogate Models

Incremental Model Identification of Reaction Systems

Accurate, Stable and Efficient Modal Calculations of Photoelectrically Useful Absorption in Lamellar Metallic and Semiconductor Diffraction Gratings

Global Identification of Kinetic Parameters via the Extent-based Incremental Approach

On the number of lattice points in a small sphere and a recursive lattice decoding algorithm

Solvability analysis and numerical approximation of linearized cardiac electromechanics

Iterative Learning Control Using Stochastic Approximation Theory with Application to a Mechatronic System