Rausch R, Peschke M, Plorin C, Schnack J, Karrasch C. Quantum spin spiral ground state of the ferrimagnetic sawtooth chain. SciPost Physics. 2023;14(3): 052.The ferrimagnetic phase of the sawtooth chain with mixed ferromagnetic nearest -neighbour interactions J and antiferromagnetic next-nearest-neighbour interactions J' (within the isotropic Heisenberg model) was previously characterized as a phase with commensurate order. In this paper, we demonstrate that the system in fact exhibits an incommensurate quantum spin spiral. Even though the ground state is translationally invariant in terms of the local spin expectations (S-i), the spiral can be detected via the connected spin-spin correlations (S-i) . (S-j) - (S-i) . (S-j) between the apic...
We apply the rotation-invariant Green’s function method to study the finite-temperature properties o...
We study the role of long-range dipolar interactions on antiferromagnetic spin chains, from the clas...
We study anisotropic quantum spin chains in an aperiodic magnetic field hn = λ cos(2φσnv); for 0 <...
The publication contains the dataset which is a supplemental material for the paper "Quantum spin sp...
Derzhko O, Schnack J, Dmitriev DV, Krivnov VY, Richter J. Flat-band physics in the spin-1/2 sawtooth...
Heveling R, Richter J, Schnack J. Thermal density matrix renormalization group for highly frustrated...
We consider a lattice model of itinerant electrons coupled to an array of localized classical Heisen...
By means of the density matrix renormalization group (DMRG) method, the magnetic properties of the J...
Includes bibliographical references (pages 37-39)The spin liquid quantum mechanical state is at the ...
We present a brief survey of the recent theoretical work related to generic Heisenberg spin models d...
5siWe examine the stability of classical states with a generic incommensurate spiral order against q...
We use the self-consistent mean-field theory method to study the ground states of the quantum ferrim...
We present results for a complementary analysis of the frustrated planar J₁-J₂-J₃ spin-1/2 quantum a...
A small value of the spin gap in quantum antiferromagnets with strong frustration makes them suscept...
ABSTRACT. The ground-state phase diagram of a two-leg spin ladder with alternating rung exchange 00)...
We apply the rotation-invariant Green’s function method to study the finite-temperature properties o...
We study the role of long-range dipolar interactions on antiferromagnetic spin chains, from the clas...
We study anisotropic quantum spin chains in an aperiodic magnetic field hn = λ cos(2φσnv); for 0 <...
The publication contains the dataset which is a supplemental material for the paper "Quantum spin sp...
Derzhko O, Schnack J, Dmitriev DV, Krivnov VY, Richter J. Flat-band physics in the spin-1/2 sawtooth...
Heveling R, Richter J, Schnack J. Thermal density matrix renormalization group for highly frustrated...
We consider a lattice model of itinerant electrons coupled to an array of localized classical Heisen...
By means of the density matrix renormalization group (DMRG) method, the magnetic properties of the J...
Includes bibliographical references (pages 37-39)The spin liquid quantum mechanical state is at the ...
We present a brief survey of the recent theoretical work related to generic Heisenberg spin models d...
5siWe examine the stability of classical states with a generic incommensurate spiral order against q...
We use the self-consistent mean-field theory method to study the ground states of the quantum ferrim...
We present results for a complementary analysis of the frustrated planar J₁-J₂-J₃ spin-1/2 quantum a...
A small value of the spin gap in quantum antiferromagnets with strong frustration makes them suscept...
ABSTRACT. The ground-state phase diagram of a two-leg spin ladder with alternating rung exchange 00)...
We apply the rotation-invariant Green’s function method to study the finite-temperature properties o...
We study the role of long-range dipolar interactions on antiferromagnetic spin chains, from the clas...
We study anisotropic quantum spin chains in an aperiodic magnetic field hn = λ cos(2φσnv); for 0 <...