Using complex stochastic quantization, we implement a particle-number projection technique on the partition function of spin-1/2 fermions at finite temperature on the lattice. We discuss the method, its application towards obtaining the thermal properties of finite Fermi systems in three spatial dimensions, and results for the first five virial coefficients of one-dimensional, attractively interacting fermions
Many-body quantum systems provide an interesting playground for experimentalists and theorists alike...
AbstractThe complex Langevin method is extended to full QCD at non-zero chemical potential. The use ...
We present a nonperturbative computation of the equation of state of polarized, attractively interac...
Using complex stochastic quantization, we implement a particle-number projection technique on the pa...
We calculate the pressure and density of polarized non-relativistic systems of two-component fermion...
The recent progress in understanding the mathematics of complex stochastic quantization, as well as ...
The theoretical treatment of Fermi systems consisting of particles with unequal masses is challengin...
We map out the interaction effects on the first six virial coefficients of one-dimensional Fermi gas...
Understanding quantum many-body physics is crucial to physical systems throughout condensed matter, ...
In this thesis we give self-sufficient introduction to the complex Langevin method, which is a promi...
We investigate the thermal properties of interacting spin-orbit-coupled bosons with contact interact...
Strongly coupled quantum matter displays a rich phenomenology including phase transitions and often ...
Many of the interactions in classical and quantum systems are in the form of two-body forces, or sum...
We study the utility of a complex Langevin (CL) equation as an alternative for the Monte Carlo (MC) ...
We study in a nonperturbative fashion the thermodynamics of a unitary Fermi gas over a wide range of...
Many-body quantum systems provide an interesting playground for experimentalists and theorists alike...
AbstractThe complex Langevin method is extended to full QCD at non-zero chemical potential. The use ...
We present a nonperturbative computation of the equation of state of polarized, attractively interac...
Using complex stochastic quantization, we implement a particle-number projection technique on the pa...
We calculate the pressure and density of polarized non-relativistic systems of two-component fermion...
The recent progress in understanding the mathematics of complex stochastic quantization, as well as ...
The theoretical treatment of Fermi systems consisting of particles with unequal masses is challengin...
We map out the interaction effects on the first six virial coefficients of one-dimensional Fermi gas...
Understanding quantum many-body physics is crucial to physical systems throughout condensed matter, ...
In this thesis we give self-sufficient introduction to the complex Langevin method, which is a promi...
We investigate the thermal properties of interacting spin-orbit-coupled bosons with contact interact...
Strongly coupled quantum matter displays a rich phenomenology including phase transitions and often ...
Many of the interactions in classical and quantum systems are in the form of two-body forces, or sum...
We study the utility of a complex Langevin (CL) equation as an alternative for the Monte Carlo (MC) ...
We study in a nonperturbative fashion the thermodynamics of a unitary Fermi gas over a wide range of...
Many-body quantum systems provide an interesting playground for experimentalists and theorists alike...
AbstractThe complex Langevin method is extended to full QCD at non-zero chemical potential. The use ...
We present a nonperturbative computation of the equation of state of polarized, attractively interac...
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