Nonlinear elliptic equations with absorption.
Seminar Room 2, Newton Institute Gatehouse
AbstractWe describe some recent results on boundary value problems for equations of the form $-Lu+f(x,u)=0$, in a domain $D$ in $R^N$. Here $L$ is the Laplacian or a more general second order elliptic equation and $f$ is positive in $D\times R_+$, monotone increasing with respect to the second variable.The boundary data is given by positive measures, possibly unbounded.
If it doesn't, something may have gone wrong with our embedded player.
We'll get it fixed as soon as possible.