We present an algorithm for the calculation of eigenstates with definite linear momentum in quantum lattices. Our method is related to the density matrix renormalization group, and makes use of the distribution of multipartite entanglement to build variational wave functions with translational symmetry. The algorithm is applied to the study of bilinear-biquadratic S=1 chains, in particular to the region of phase space between the dimerized and ferromagnetic phases
During the past fifteen years, the density matrix renormalization group (DMRG) has become increasing...
We implement an algorithm which is aimed to reduce the number of basis states spanning the Hilbert s...
The research work in this thesis is based on strongly interacting quantum lattice systems. The bigge...
We present an algorithm for the calculation of eigenstates with definite linear momentum in quantum ...
We present an algorithm for the calculation of eigenstates with definite linear momentum in quantum ...
We present an algorithm for the calculation of eigenstates with definite linear momentum in quantum ...
We describe an iterative method to optimize the multiscale entanglement renormalization ansatz for t...
This article reviews recent developments in the theoretical understanding and the numerical implemen...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
This article reviews recent developments in the theoretical understanding and the numerical implemen...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
A variational ansatz for momentum eigenstates of translation-invariant quantum spin chains is formul...
We introduce a class of variational states to describe quantum many-body systems. This class general...
We introduce a picture to analyze the density matrix renormalization group (DMRG) numerical method f...
During the past fifteen years, the density matrix renormalization group (DMRG) has become increasing...
We implement an algorithm which is aimed to reduce the number of basis states spanning the Hilbert s...
The research work in this thesis is based on strongly interacting quantum lattice systems. The bigge...
We present an algorithm for the calculation of eigenstates with definite linear momentum in quantum ...
We present an algorithm for the calculation of eigenstates with definite linear momentum in quantum ...
We present an algorithm for the calculation of eigenstates with definite linear momentum in quantum ...
We describe an iterative method to optimize the multiscale entanglement renormalization ansatz for t...
This article reviews recent developments in the theoretical understanding and the numerical implemen...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
This article reviews recent developments in the theoretical understanding and the numerical implemen...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
A variational ansatz for momentum eigenstates of translation-invariant quantum spin chains is formul...
We introduce a class of variational states to describe quantum many-body systems. This class general...
We introduce a picture to analyze the density matrix renormalization group (DMRG) numerical method f...
During the past fifteen years, the density matrix renormalization group (DMRG) has become increasing...
We implement an algorithm which is aimed to reduce the number of basis states spanning the Hilbert s...
The research work in this thesis is based on strongly interacting quantum lattice systems. The bigge...