We construct a general renormalization-group transformation on quantum states, independent of any Hamiltonian dynamics of the system. We illustrate this procedure for translational invariant matrix product states in one dimension and show that product, Greenberger-Horne-Zeilinger, W, and domain wall states are special cases of an emerging classification of the fixed points of this coarse-graining transformation
The property of quantum many-body systems under spatial reflection and the relevant physics of the r...
The truncation or compression of the spectrum of Schmidt values is inherent to the matrix product st...
The truncation or compression of the spectrum of Schmidt values is inherent to the matrix product st...
We construct a general renormalization-group transformation on quantum states, independent of any Ha...
We construct a general renormalization group transformation on quantum states, independent of any Ha...
We construct a general renormalization-group transformation on quantum states, independent of any Ha...
We propose a real-space renormalization group (RG) transformation for quantum systems on a D-dimensi...
We propose a real-space renormalization group (RG) transformation for quantum systems on a D-dimensi...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We introduce a class of variational states to describe quantum many-body systems. This class general...
We define matrix product states in the continuum limit, without any reference to an underlying latti...
We define matrix product states in the continuum limit, without any reference to an underlying latti...
The property of quantum many-body systems under spatial reflection and the relevant physics of the r...
The truncation or compression of the spectrum of Schmidt values is inherent to the matrix product st...
The truncation or compression of the spectrum of Schmidt values is inherent to the matrix product st...
We construct a general renormalization-group transformation on quantum states, independent of any Ha...
We construct a general renormalization group transformation on quantum states, independent of any Ha...
We construct a general renormalization-group transformation on quantum states, independent of any Ha...
We propose a real-space renormalization group (RG) transformation for quantum systems on a D-dimensi...
We propose a real-space renormalization group (RG) transformation for quantum systems on a D-dimensi...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We quantify how well matrix product states approximate exact ground states of one-dimensional quantu...
We introduce a class of variational states to describe quantum many-body systems. This class general...
We define matrix product states in the continuum limit, without any reference to an underlying latti...
We define matrix product states in the continuum limit, without any reference to an underlying latti...
The property of quantum many-body systems under spatial reflection and the relevant physics of the r...
The truncation or compression of the spectrum of Schmidt values is inherent to the matrix product st...
The truncation or compression of the spectrum of Schmidt values is inherent to the matrix product st...