As part of a study that investigates the dynamics of the s=1/2 XXZ model in the planar regime |Δ|XX model). We identify the general structure of the Bethe ansatz solutions for the entire XX spectrum, which include states with real and complex magnon momenta. We discuss the relation between the spinon or magnon quasiparticles (Bethe ansatz) and the lattice fermions (Jordan-Wigner representation). We present determinantal expressions for transition rates of spin-fluctuation operators between Bethe wave functions and reduce them to product expressions. We apply the formulas to two-spinon transition rates for chains with up to N = 4096 sites
The recent advance of techniques in controlling ultra-cold gases in optical lattice provides a ideal...
The mapping between the fermion and spinon compositions of eigenstates in the one-dimensional spin-1...
Integrable models are physical models for which some quantities can be exactly obtained, without use...
A novel determinantal representation for matrix elements of local spin operators between Bethe wavef...
The exact one-to-one mapping between (spinless) Jordan–Wigner lattice fermions and (spin-1/2) spinon...
The coordinate Bethe ansatz solutions of the XXZ model for a one-dimensional spin-1/2 chain are anal...
We use the exact determinantal representation derived by Kitanine, Maillet, and Terras for matrix el...
The coordinate Bethe ansatz solutions of the XXZ model for a one-dimensional spin-1/2 chain are ana-...
The spin fluctuations parallel to the external magnetic field in the ground state of the one-dimensi...
Moving from Beisert–Staudacher equations, the complete set of Asymptotic Bethe Ansatz equations and ...
This thesis is concerned with the finite lattice study of spin models. The underlying theme in Part...
AbstractMoving from Beisert–Staudacher equations, the complete set of Asymptotic Bethe Ansatz equati...
The \(L\)-site XXZ spin-1/2 chain is an exactly solvable quantum model of one dimensional condensed ...
Using the analytic Bethe ansatz, we initiate a study of the scaling limit of the quasi-periodic D32 ...
We use the exact determinantal representation derived by Kitanine, Maillet, and Terras for matrix e...
The recent advance of techniques in controlling ultra-cold gases in optical lattice provides a ideal...
The mapping between the fermion and spinon compositions of eigenstates in the one-dimensional spin-1...
Integrable models are physical models for which some quantities can be exactly obtained, without use...
A novel determinantal representation for matrix elements of local spin operators between Bethe wavef...
The exact one-to-one mapping between (spinless) Jordan–Wigner lattice fermions and (spin-1/2) spinon...
The coordinate Bethe ansatz solutions of the XXZ model for a one-dimensional spin-1/2 chain are anal...
We use the exact determinantal representation derived by Kitanine, Maillet, and Terras for matrix el...
The coordinate Bethe ansatz solutions of the XXZ model for a one-dimensional spin-1/2 chain are ana-...
The spin fluctuations parallel to the external magnetic field in the ground state of the one-dimensi...
Moving from Beisert–Staudacher equations, the complete set of Asymptotic Bethe Ansatz equations and ...
This thesis is concerned with the finite lattice study of spin models. The underlying theme in Part...
AbstractMoving from Beisert–Staudacher equations, the complete set of Asymptotic Bethe Ansatz equati...
The \(L\)-site XXZ spin-1/2 chain is an exactly solvable quantum model of one dimensional condensed ...
Using the analytic Bethe ansatz, we initiate a study of the scaling limit of the quasi-periodic D32 ...
We use the exact determinantal representation derived by Kitanine, Maillet, and Terras for matrix e...
The recent advance of techniques in controlling ultra-cold gases in optical lattice provides a ideal...
The mapping between the fermion and spinon compositions of eigenstates in the one-dimensional spin-1...
Integrable models are physical models for which some quantities can be exactly obtained, without use...