Veronica Felli, Alberto Ferrero, Susanna Terracini
Published 2008-09-29, updated 2011-07-13Version 3
Asymptotics of solutions to Schroedinger equations with singular magnetic and electric potentials is investigated. By using a Almgren type monotonicity formula, separation of variables, and an iterative Brezis-Kato type procedure, we describe the exact behavior near the singularity of solutions to linear and semilinear (critical and subcritical) elliptic equations with an inverse square electric potential and a singular magnetic potential with a homogeneity of order -1.
On the behavior at collisions of solutions to Schrödinger equations with many-particle and cylindrical potentials
Asymptotic behavior of global solutions of the $u_t=Δu + u^{p}$
A note on local asymptotics of solutions to singular elliptic equations via monotonicity methods
![QR code for arXiv:0809.5002 [math.AP]](http://oss.arxitics.com/images/favicon.svg)