The integrated density of states for an interacting multielectron homogeneous model
arXiv:math-ph/0310031
Abstract
For a system of n interacting electrons moving in the background of a "homogeneous" potential, we show that, if the single electron Hamiltonian admits a density of states, so does the interacting Hamiltonian. Moreover this integrated density of states coincides with that of the free electron Hamiltonian.
Cited by in corpus (5)
- A Wegner estimate for multi-particle random Hamiltonians
- Anderson localization in a two-particle continuous model with an alloy-type external potential
- Multi-particle dynamical localization in a continuous Anderson model with an alloy-type potential
- Anderson localization for a multi-particle model with alloy-type external potential
- Lifshitz tails for the multi-particle continuous Anderson model