Site Basis Excitation Ansatz for Matrix Product States
This paper introduces the Site Basis Excitation Ansatz (SBEA), a highly efficient method for computing elementary excitation spectra in one-dimensional quantum lattice systems using infinite matrix product states, which leverages a non-orthogonal basis constructed via a single-site diagonalization and avoids gauge constraints to achieve high accuracy in calculating dispersion relations and reconstructing Wannier excitations.