TY - ELEC
AU - Sabin, Julien
PY - 2019
TI - Long time stability of constant density states for the Hartree model
LA - eng
M3 - Moving Image
AB - We consider an infinite number of (interacting) quantum particles with constant spatial density filling the whole 2-dimensional space. We show that for small enough perturbations of this state at initial time, the system returns to this equilibrium for large times. The dynamics which we consider is of Hartree-type with localized interactions. This is a joint work with Mathieu Lewin.
N2 - We consider an infinite number of (interacting) quantum particles with constant spatial density filling the whole 2-dimensional space. We show that for small enough perturbations of this state at initial time, the system returns to this equilibrium for large times. The dynamics which we consider is of Hartree-type with localized interactions. This is a joint work with Mathieu Lewin.
UR - https://open.library.ubc.ca/collections/48630/items/1.0380201
ER - End of Reference