We discuss the possible extension of the bosonic classical field theory simulations to include fermions. This problem has been addressed in terms of the inhomogeneous mean-field approximation by Aarts and Smit. By performing a stochastic integration of an equivalent set of equations we can extend the original 1+1 dimensional calculations so that they become feasible in higher dimensions. We test the scheme in 2+1 dimensions and discuss some classical applications with fermions for the first time, such as the decay of oscillons
We perform real-time numerical lattice simulations of a one-family version of the Standard Model. We...
AbstractWe describe a Fourier-accelerated hybrid Monte Carlo algorithm suitable for dynamical fermio...
We discuss an approach to higher-dimensional bosonization of interacting fermions based on a picture...
Classical field theory simulations have been essential for our understanding of non-equilibrium phen...
We propose a non-linear, hybrid quantum-classical scheme for simulating non-equilibrium dynamics of ...
This thesis applies techniques of non-perturbative quantum field theory for solving both bosonic and...
We study how to numerically simulate quantum fermions out of thermal equilibrium, in the context of ...
AbstractAn exact, nonlocal algorithm for Monte Carlo simulation of theories with dynamical fermions ...
A new algorithm for simulation of theories with dynamical fermions is presented. The algorithm is ba...
We consider two strategies for stochastic quantization. With the first, one posits an additional tim...
We study a proof-of-principle example of the recently proposed hybrid quantum-classical simulation o...
In the first part of this thesis, a stochastic adaptation of the microcanonical simulation method is...
We present a simple algorithm for Monte Carlo simulation of field theories containing fermionic fiel...
A new deterministic, numerical method to solve fermion field theories is presented. This approach is...
We introduce a new class of quantum Monte Carlo methods, based on a Gaussian quantum operator repres...
We perform real-time numerical lattice simulations of a one-family version of the Standard Model. We...
AbstractWe describe a Fourier-accelerated hybrid Monte Carlo algorithm suitable for dynamical fermio...
We discuss an approach to higher-dimensional bosonization of interacting fermions based on a picture...
Classical field theory simulations have been essential for our understanding of non-equilibrium phen...
We propose a non-linear, hybrid quantum-classical scheme for simulating non-equilibrium dynamics of ...
This thesis applies techniques of non-perturbative quantum field theory for solving both bosonic and...
We study how to numerically simulate quantum fermions out of thermal equilibrium, in the context of ...
AbstractAn exact, nonlocal algorithm for Monte Carlo simulation of theories with dynamical fermions ...
A new algorithm for simulation of theories with dynamical fermions is presented. The algorithm is ba...
We consider two strategies for stochastic quantization. With the first, one posits an additional tim...
We study a proof-of-principle example of the recently proposed hybrid quantum-classical simulation o...
In the first part of this thesis, a stochastic adaptation of the microcanonical simulation method is...
We present a simple algorithm for Monte Carlo simulation of field theories containing fermionic fiel...
A new deterministic, numerical method to solve fermion field theories is presented. This approach is...
We introduce a new class of quantum Monte Carlo methods, based on a Gaussian quantum operator repres...
We perform real-time numerical lattice simulations of a one-family version of the Standard Model. We...
AbstractWe describe a Fourier-accelerated hybrid Monte Carlo algorithm suitable for dynamical fermio...
We discuss an approach to higher-dimensional bosonization of interacting fermions based on a picture...