Project

An effective theory for extended one-dimensional quantum systems at low energy

Code
3F024013
Duration
01 October 2013 → 30 September 2017
Funding
Regional and community funding: Special Research Fund, Research Foundation - Flanders (FWO)
Research disciplines
  • Natural sciences
    • Applied mathematics in specific fields
    • Astronomy and space sciences
    • Classical physics
    • Condensed matter physics and nanophysics
    • Elementary particle and high energy physics
    • Materials physics
    • Mathematical physics
    • Quantum physics
Keywords
elementary excitation spectra matrix product states quantum many-body physics spectral functions
 
Project description

The ground state of one-dimensional quantum systems is succesfully described by (continuous) matrix product states. On top of this variational vacuum, elementary excitations can be created, so that we have access to the low-lying excitation spectrum with few computational costs. In this project we want to extend this framework to capture the scattering of elementary excitations, create multi-particle excitations and compute spectral functions.