We derive an exact closed-form expression for fidelity susceptibility of even- and odd-sized quantum Ising chains in a transverse field. To this aim, we diagonalize the Ising Hamiltonian and study the gap between its positive and negative parity subspaces. We derive an exact closed-form expression for the gap and use it to identify the parity of the ground state. We point out the misunderstanding in some of the former studies of fidelity susceptibility and discuss its consequences. Last but not least, we rigorously analyze the properties of the gap. For example, we derive analytical expressions showing its exponential dependence on the ratio between the system size and the correlation length
We study the relaxation behaviour of the quantum Ising chain, focusing our attention onto the non-eq...
Ising model has been successful in describing ferromagnetism and its phase transition to paramagnet....
The fidelity susceptibility is a general purpose probe of phase transitions. With its origin in quan...
We derive an exact closed-form expression for fidelity susceptibility of the quantum Ising model in ...
Fidelity approach to quantum phase transitions uses the overlap between ground states of the system ...
peer reviewedWe derive the exact expression for the Uhlmann fidelity between arbitrary thermal Gibbs...
We introduce an operator fidelity and propose to use its susceptibility for characterizing the sensi...
We address the one-dimensional quantum Ising model as an example of a system exhibiting criticality ...
In this work we analyze the ground-state properties of the s = 1/2 one-dimensional axial next-neares...
We present a detailed study of the finite one-dimensional quantum Ising chain in a transverse field ...
Abstract. An analysis is presented of the phase transition of the quantum Ising model with transvers...
The two-dimensional quantum XY model with a transverse magnetic field was investigated with the exac...
In a number of classical statistical-physical models, there exists acharacteristic dimensionality ca...
We derive the exact expression for the Uhlmann fidelity between arbitrary thermal Gibbs states of th...
Recently it has been shown that the fidelity of the ground state of a quantum many-body system can b...
We study the relaxation behaviour of the quantum Ising chain, focusing our attention onto the non-eq...
Ising model has been successful in describing ferromagnetism and its phase transition to paramagnet....
The fidelity susceptibility is a general purpose probe of phase transitions. With its origin in quan...
We derive an exact closed-form expression for fidelity susceptibility of the quantum Ising model in ...
Fidelity approach to quantum phase transitions uses the overlap between ground states of the system ...
peer reviewedWe derive the exact expression for the Uhlmann fidelity between arbitrary thermal Gibbs...
We introduce an operator fidelity and propose to use its susceptibility for characterizing the sensi...
We address the one-dimensional quantum Ising model as an example of a system exhibiting criticality ...
In this work we analyze the ground-state properties of the s = 1/2 one-dimensional axial next-neares...
We present a detailed study of the finite one-dimensional quantum Ising chain in a transverse field ...
Abstract. An analysis is presented of the phase transition of the quantum Ising model with transvers...
The two-dimensional quantum XY model with a transverse magnetic field was investigated with the exac...
In a number of classical statistical-physical models, there exists acharacteristic dimensionality ca...
We derive the exact expression for the Uhlmann fidelity between arbitrary thermal Gibbs states of th...
Recently it has been shown that the fidelity of the ground state of a quantum many-body system can b...
We study the relaxation behaviour of the quantum Ising chain, focusing our attention onto the non-eq...
Ising model has been successful in describing ferromagnetism and its phase transition to paramagnet....
The fidelity susceptibility is a general purpose probe of phase transitions. With its origin in quan...