Quantum phase transitions in the one-dimensional extended quantum compass model in transverse field are studied by using the Jordan-Wigner transformation. This model is always gapful except at the critical surfaces where the energy gap disappears. We obtain the analytic expressions of all critical fields which drive quantum phase transitions. This model shows a rich phase diagram which includes spin-flop, strip antiferromagnetic and saturate ferromagnetic phases in addition to the phase with anti parallel ordering of spin y component on odd bonds. However we study the universality and scaling properties of the transverse susceptibility and nearest-neighbor correlation functions derivatives in different regions to confirm the results obtaine...
We study the large-S limit of a one-dimensional quantum spin model in a transverse magnetic field. F...
In this work, we show that the quantum compass model on a square lattice can be mapp...
A one-loop renormalization group treatment is used to investigate the quantum phase transition and t...
We study the geometric phase of the ground state in the extended quantum compass model in presence o...
We study the correlations in the one-dimensional extended quantum compass model in a trans...
We study the magnetic behaviors of a spin-1/2 quantum compass chain (QCC) in a transverse magnetic f...
We have studied the exact solution of the extended cluster compass ladder, which is equivalent to ex...
The matrix product state (MPS) is utilized to study the ground-state properties and quantum phase tr...
We analyze the zero-temperature phase diagram of two kinds of one-dimensional quantum-spin models in...
We analyze the zero-temperature phase diagram of two kinds of one-dimensional quantum-spin models in...
The ground-state phase diagram and quantum phase transitions (QPTs) in a spin-1 compass ch...
Abstract. An analysis is presented of the phase transition of the quantum Ising model with transvers...
We study the large-S limit of a one-dimensional quantum spin model in a transverse magnetic field. F...
Quantum phase transitional behavior of a finite periodic XX spin-1/2 chain with nearest neighbor int...
We study the large-S limit of a one-dimensional quantum spin model in a transverse magnetic field. F...
We study the large-S limit of a one-dimensional quantum spin model in a transverse magnetic field. F...
In this work, we show that the quantum compass model on a square lattice can be mapp...
A one-loop renormalization group treatment is used to investigate the quantum phase transition and t...
We study the geometric phase of the ground state in the extended quantum compass model in presence o...
We study the correlations in the one-dimensional extended quantum compass model in a trans...
We study the magnetic behaviors of a spin-1/2 quantum compass chain (QCC) in a transverse magnetic f...
We have studied the exact solution of the extended cluster compass ladder, which is equivalent to ex...
The matrix product state (MPS) is utilized to study the ground-state properties and quantum phase tr...
We analyze the zero-temperature phase diagram of two kinds of one-dimensional quantum-spin models in...
We analyze the zero-temperature phase diagram of two kinds of one-dimensional quantum-spin models in...
The ground-state phase diagram and quantum phase transitions (QPTs) in a spin-1 compass ch...
Abstract. An analysis is presented of the phase transition of the quantum Ising model with transvers...
We study the large-S limit of a one-dimensional quantum spin model in a transverse magnetic field. F...
Quantum phase transitional behavior of a finite periodic XX spin-1/2 chain with nearest neighbor int...
We study the large-S limit of a one-dimensional quantum spin model in a transverse magnetic field. F...
We study the large-S limit of a one-dimensional quantum spin model in a transverse magnetic field. F...
In this work, we show that the quantum compass model on a square lattice can be mapp...
A one-loop renormalization group treatment is used to investigate the quantum phase transition and t...