A numerical method based on the Jordan-Wigner representation of anticommuting variables is developed in 3+1 dimensions for Wilson fermions. Detailed tests are performed in the case of free fermions. The application to interacting quantum field theories is discussed
We discuss a scheme for performing Jordan-Wigner transformation for various lattice fermion systems ...
We study the renormalization of the Fermi surface coupled to a massless boson near three spatial dim...
3We show how certain long-range models of interacting fermions in d + 1 dimensions are equivalent to...
In this work, we develop a new technique for the numerical study of quantum field theory. The proced...
A generalization of the Jordan-Wigner transformation to three (or higher) dimensions is constructed....
We apply light-front quantization, Pauli-Villars regularization, and numerical techniques to the non...
We apply light-front quantization, Pauli-Villars regularization, and numerical techniques to the non...
The topic of this thesis is the numerical simulation of quantum chromodynamics including dynamical f...
In this thesis the method of bosonization of fermionic many-body systems in any number of dimensions...
It is shown that any theory of charged fermions coupled to an abelian gauge field with Chern-Simons ...
Starting from a decomposition of the self-dual field in (2 + 1) dimensions, we build up an alternati...
In this thesis the method of bosonization of fermionic many-body systems in any number of dimensions...
We study how to numerically simulate quantum fermions out of thermal equilibrium, in the context of ...
We show how certain long-range models of interacting fermions in d + 1 dimensions are equivalent to ...
We show how certain long-range models of interacting fermions in d + 1 dimensions are equivalent to ...
We discuss a scheme for performing Jordan-Wigner transformation for various lattice fermion systems ...
We study the renormalization of the Fermi surface coupled to a massless boson near three spatial dim...
3We show how certain long-range models of interacting fermions in d + 1 dimensions are equivalent to...
In this work, we develop a new technique for the numerical study of quantum field theory. The proced...
A generalization of the Jordan-Wigner transformation to three (or higher) dimensions is constructed....
We apply light-front quantization, Pauli-Villars regularization, and numerical techniques to the non...
We apply light-front quantization, Pauli-Villars regularization, and numerical techniques to the non...
The topic of this thesis is the numerical simulation of quantum chromodynamics including dynamical f...
In this thesis the method of bosonization of fermionic many-body systems in any number of dimensions...
It is shown that any theory of charged fermions coupled to an abelian gauge field with Chern-Simons ...
Starting from a decomposition of the self-dual field in (2 + 1) dimensions, we build up an alternati...
In this thesis the method of bosonization of fermionic many-body systems in any number of dimensions...
We study how to numerically simulate quantum fermions out of thermal equilibrium, in the context of ...
We show how certain long-range models of interacting fermions in d + 1 dimensions are equivalent to ...
We show how certain long-range models of interacting fermions in d + 1 dimensions are equivalent to ...
We discuss a scheme for performing Jordan-Wigner transformation for various lattice fermion systems ...
We study the renormalization of the Fermi surface coupled to a massless boson near three spatial dim...
3We show how certain long-range models of interacting fermions in d + 1 dimensions are equivalent to...
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