Extending previous work on scalar field theories, we develop a quantum algorithm to compute relativistic scattering amplitudes in fermionic field theories, exemplified by the massive Gross-Neveu model, a theory in two spacetime dimensions with quartic interactions. The algorithm introduces new techniques to meet the additional challenges posed by the characteristics of fermionic fields, and its run time is polynomial in the desired precision and the energy. Thus, it constitutes further progress towards an efficient quantum algorithm for simulating the Standard Model of particle physics
We give a microscopic derivation of perturbative quantum field theory, taking causal fermion systems...
We present a quantum algorithm for the simulation of molecular systems that is asymptotically more e...
The Source Galerkin Method is a new numerical technique that is being developed to solve Quantum Fie...
Extending previous work on scalar field theories, we develop a quantum algorithm to compute relativ...
Quantum field theory reconciles quantum mechanics and special relativity, and plays a central role ...
Quantum field theory reconciles quantum mechanics and special relativity, and plays a central role i...
Quantum field theory provides the framework for the most fundamental physical theories to be confirm...
In this thesis, we begin by reviewing some of the most important Hamiltonian simulation algorithms t...
The study of the properties of quantum mechanical systems of many particles occupies a central role ...
We introduce novel algorithms for the quantum simulation of fermionic systems which are dramatically...
Simulating quantum field theories is a flagship application of quantum computing. However, calculati...
We define a model of quantum computation with local fermionic modes (LFMs)—sites which can be either...
We define a model of quantum computation with local fermionic modes (LFMs) --- sites which can be ei...
Recent work has shown that quantum computers can compute scattering probabilities in massive quantum...
The Hubbard model may be the simplest model of particles interacting on a lattice, but simulation of...
We give a microscopic derivation of perturbative quantum field theory, taking causal fermion systems...
We present a quantum algorithm for the simulation of molecular systems that is asymptotically more e...
The Source Galerkin Method is a new numerical technique that is being developed to solve Quantum Fie...
Extending previous work on scalar field theories, we develop a quantum algorithm to compute relativ...
Quantum field theory reconciles quantum mechanics and special relativity, and plays a central role ...
Quantum field theory reconciles quantum mechanics and special relativity, and plays a central role i...
Quantum field theory provides the framework for the most fundamental physical theories to be confirm...
In this thesis, we begin by reviewing some of the most important Hamiltonian simulation algorithms t...
The study of the properties of quantum mechanical systems of many particles occupies a central role ...
We introduce novel algorithms for the quantum simulation of fermionic systems which are dramatically...
Simulating quantum field theories is a flagship application of quantum computing. However, calculati...
We define a model of quantum computation with local fermionic modes (LFMs)—sites which can be either...
We define a model of quantum computation with local fermionic modes (LFMs) --- sites which can be ei...
Recent work has shown that quantum computers can compute scattering probabilities in massive quantum...
The Hubbard model may be the simplest model of particles interacting on a lattice, but simulation of...
We give a microscopic derivation of perturbative quantum field theory, taking causal fermion systems...
We present a quantum algorithm for the simulation of molecular systems that is asymptotically more e...
The Source Galerkin Method is a new numerical technique that is being developed to solve Quantum Fie...