We use the matrix product state formalism to construct stationary scattering states of elementary excitations in generic one-dimensional quantum lattice systems. Our method is applied to the spin-1 Heisenberg antiferromagnet, for which we calculate the full magnon-magnon S matrix for arbitrary momenta and spin, the two-particle contribution to the spectral function, and higher order corrections to the magnetization curve. As our method provides an accurate microscopic representation of the interaction between elementary excitations, we envisage the description of low-energy dynamics of one-dimensional spin chains in terms of these particlelike excitations
The matrix product state formalism is used to simulate Hamiltonian lattice gauge theories. To this e...
We develop a method based on tensor networks to create localized single-particle excitations on top ...
In this thesis a method for deriving effective models for one-dimensional spin systems is introduced...
We use the matrix product state formalism to construct stationary scattering states of elementary ex...
We use the matrix product state formalism to construct stationary scattering states of elementary ex...
A variational approach for constructing an effective particle description of the low-energy physics ...
Interactions between elementary excitations in quasi-one-dimensional antiferromagnets are of experim...
We develop variational matrix product state (MPS) methods with symmetries to determine dispersion re...
A variational ansatz for momentum eigenstates of translation-invariant quantum spin chains is formul...
We use the formalism of tensor network states to investigate the relation between static correlation...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
We introduce a variational method for calculating dispersion relations of translation invariant (1 +...
We develop variational matrix product state (MPS) methods with symmetries to determine dispersion re...
We introduce a variational method for calculating dispersion relations of translation invariant (1+1...
Matrix product states provide an efficient parametrisation of low-entanglement many-body quantum sta...
The matrix product state formalism is used to simulate Hamiltonian lattice gauge theories. To this e...
We develop a method based on tensor networks to create localized single-particle excitations on top ...
In this thesis a method for deriving effective models for one-dimensional spin systems is introduced...
We use the matrix product state formalism to construct stationary scattering states of elementary ex...
We use the matrix product state formalism to construct stationary scattering states of elementary ex...
A variational approach for constructing an effective particle description of the low-energy physics ...
Interactions between elementary excitations in quasi-one-dimensional antiferromagnets are of experim...
We develop variational matrix product state (MPS) methods with symmetries to determine dispersion re...
A variational ansatz for momentum eigenstates of translation-invariant quantum spin chains is formul...
We use the formalism of tensor network states to investigate the relation between static correlation...
We study a matrix product state algorithm to approximate excited states of translationally invariant...
We introduce a variational method for calculating dispersion relations of translation invariant (1 +...
We develop variational matrix product state (MPS) methods with symmetries to determine dispersion re...
We introduce a variational method for calculating dispersion relations of translation invariant (1+1...
Matrix product states provide an efficient parametrisation of low-entanglement many-body quantum sta...
The matrix product state formalism is used to simulate Hamiltonian lattice gauge theories. To this e...
We develop a method based on tensor networks to create localized single-particle excitations on top ...
In this thesis a method for deriving effective models for one-dimensional spin systems is introduced...