Motived by the necessity of explicit and reliable calculations, as a valid contribution to clarify the effectiveness and, possibly, the limits of the Tsallis thermostatistics, we formulate the Two-Time Green Functions Method in nonextensive quantum statistical mechanics within the optimal Lagrange multiplier framework, focusing on the basic ingredients of the related Spectral Density Method (SDM). Besides, to show how the SDM works, we have performed, to the lowest order of approximation, explicit calculations of the low-temperature properties for a quantum d-dimensional spin-1/2 Heisenberg ferromagnet with long-range interactions decaying as 1/rp ( r is the distance between spins in the lattice)
It is known one may use Feynman’s path integral approach to solve for a quantum propagator. Setting ...
We derive an intrinsically temperature-dependent approximation to the correlation grand potential fo...
We present a quantum Monte Carlo method capable of sampling the full density matrix of a many-partic...
We extend the formalism of the thermodynamic two-time Green’s functions to nonextensive quantum stat...
The thermal Green functions of the quantum-mechanical harmonic oscillator are constructed within th...
Abstract: Within the framework of quantum statistics of Tsallis, based on parametric non-a...
We study the correlation functions of quantum spin 1/2 ladders at finite temperature, under a magnet...
We introduce a new approach for calculating quantum time-correlation functions and time-dependent ex...
We apply the thermal (imaginary time) perturbative expansion to the relevant effective field theory ...
This work is concerned with thermal quantum states of Hamiltonians on spin- and fermionic-lattice sy...
This book presents a variety of techniques for tackling phenomena that are not amenable to the conve...
This thesis investigates the full-counting statistics (FCS) of charge and spin transport using noneq...
This work is concerned with thermal quantum states of Hamiltonians on spin and fermionic lattice sys...
The work exposed in this thesis is focused on the analyze of the non-equilibrium dynamics of quantum...
A finite temperature perturbation theory for the Heisenberg model of ferromagnetism is pr...
It is known one may use Feynman’s path integral approach to solve for a quantum propagator. Setting ...
We derive an intrinsically temperature-dependent approximation to the correlation grand potential fo...
We present a quantum Monte Carlo method capable of sampling the full density matrix of a many-partic...
We extend the formalism of the thermodynamic two-time Green’s functions to nonextensive quantum stat...
The thermal Green functions of the quantum-mechanical harmonic oscillator are constructed within th...
Abstract: Within the framework of quantum statistics of Tsallis, based on parametric non-a...
We study the correlation functions of quantum spin 1/2 ladders at finite temperature, under a magnet...
We introduce a new approach for calculating quantum time-correlation functions and time-dependent ex...
We apply the thermal (imaginary time) perturbative expansion to the relevant effective field theory ...
This work is concerned with thermal quantum states of Hamiltonians on spin- and fermionic-lattice sy...
This book presents a variety of techniques for tackling phenomena that are not amenable to the conve...
This thesis investigates the full-counting statistics (FCS) of charge and spin transport using noneq...
This work is concerned with thermal quantum states of Hamiltonians on spin and fermionic lattice sys...
The work exposed in this thesis is focused on the analyze of the non-equilibrium dynamics of quantum...
A finite temperature perturbation theory for the Heisenberg model of ferromagnetism is pr...
It is known one may use Feynman’s path integral approach to solve for a quantum propagator. Setting ...
We derive an intrinsically temperature-dependent approximation to the correlation grand potential fo...
We present a quantum Monte Carlo method capable of sampling the full density matrix of a many-partic...