Abstract We derive the leading exponential finite volume corrections in two dimensional integrable models for non-diagonal form factors in diagonally scattering theories. These formulas are expressed in terms of the infinite volume form factors and scattering matrices. If the particles are bound states then the leading exponential finite-size corrections (μ-terms) are related to virtual processes in which the particles disintegrate into their constituents. For non-bound state particles the leading exponential finite-size corrections (F-terms) come from virtual particles traveling around the finite world. In these F-terms a specifically regulated infinite volume form factor is integrated for the momenta of the virtual pa...
In this work we develop a Lorentz-covariant version of the previously derived formalism for relating...
We compute the corrections to finite-size scaling for the N-vector model on the square lattice in th...
Analytical results beyond the mean-field-limit approximation for several observables of the two-dime...
Abstract We initiate a systematic method to calculate both the finite volume energy levels and form ...
We compare form factors in sine-Gordon theory, obtained via the bootstrap, to finite volume matrix e...
Abstract In this paper we derive from field theory a Lüscher-formula, which gives the leading expone...
Abstract In this paper we demonstrate, that the light-cone lattice approach for the Massive-Thirring...
In this thesis we investigate finite size effects in 1+1 dimensional integrable QFT. In particular w...
We developed the theory of finite volume form factors in the presence of integrable defects. These f...
AbstractWe developed the theory of finite volume form factors in the presence of integrable defects....
We present a model-independent framework to determine finite-volume corrections of matrix elements o...
The study of Finite Size Effects in Quantum Field Theory allows the extraction of precious perturbat...
We describe the volume dependence of matrix elements of local fields to all orders in inverse powers...
Using the general formalism presented in [Phys. Rev. D 94, 013008 (2016); Phys. Rev. D 100, 034511 (...
International audienceUsing the fermionic basis we conjecture exact expressions for diagonal finite ...
In this work we develop a Lorentz-covariant version of the previously derived formalism for relating...
We compute the corrections to finite-size scaling for the N-vector model on the square lattice in th...
Analytical results beyond the mean-field-limit approximation for several observables of the two-dime...
Abstract We initiate a systematic method to calculate both the finite volume energy levels and form ...
We compare form factors in sine-Gordon theory, obtained via the bootstrap, to finite volume matrix e...
Abstract In this paper we derive from field theory a Lüscher-formula, which gives the leading expone...
Abstract In this paper we demonstrate, that the light-cone lattice approach for the Massive-Thirring...
In this thesis we investigate finite size effects in 1+1 dimensional integrable QFT. In particular w...
We developed the theory of finite volume form factors in the presence of integrable defects. These f...
AbstractWe developed the theory of finite volume form factors in the presence of integrable defects....
We present a model-independent framework to determine finite-volume corrections of matrix elements o...
The study of Finite Size Effects in Quantum Field Theory allows the extraction of precious perturbat...
We describe the volume dependence of matrix elements of local fields to all orders in inverse powers...
Using the general formalism presented in [Phys. Rev. D 94, 013008 (2016); Phys. Rev. D 100, 034511 (...
International audienceUsing the fermionic basis we conjecture exact expressions for diagonal finite ...
In this work we develop a Lorentz-covariant version of the previously derived formalism for relating...
We compute the corrections to finite-size scaling for the N-vector model on the square lattice in th...
Analytical results beyond the mean-field-limit approximation for several observables of the two-dime...