activity
20182022
most citedOptimizing fermionic encodings for both Hamiltonian and hardware

16 citations · 34 across the 3 of their papers we have counts for

collaborators

6 papers

quant-ph202216 cited

Optimizing fermionic encodings for both Hamiltonian and hardware

Riley W. Chien, Joel Klassen

In this work we present a method for generating a fermionic encoding tailored to a set of target fermionic operators and to a target hardware connectivity. Our method uses brute fo…

quant-ph20213 cited

Phase Estimation of Local Hamiltonians on NISQ Hardware

Laura Clinton, Johannes Bausch, Joel Klassen +1

In this work we investigate a binned version of Quantum Phase Estimation (QPE) set out by [Somma 2019] and known as the Quantum Eigenvalue Estimation Problem (QEEP). Specifically,…

quant-ph202115 cited

A Compact Fermion to Qubit Mapping Part 2: Alternative Lattice Geometries

Charles Derby, Joel Klassen

In recent work [arXiv:2003.06939v2] a novel fermion to qubit mapping -- called the compact encoding -- was introduced which outperforms all previous local mappings in both the qubi…

quant-ph2020

Mitigating Errors in Local Fermionic Encodings

Johannes Bausch, Toby Cubitt, Charles Derby +1

Quantum simulations of fermionic many-body systems crucially rely on mappings from indistinguishable fermions to distinguishable qubits. The non-local structure of fermionic Fock s…

quant-ph2019

Hardness and Ease of Curing the Sign Problem for Two-Local Qubit Hamiltonians

Joel Klassen, Milad Marvian, Stephen Piddock +3

We examine the problem of determining whether a multi-qubit two-local Hamiltonian can be made stoquastic by single-qubit unitary transformations. We prove that when such a Hamilton…

quant-ph2018

Two-local qubit Hamiltonians: when are they stoquastic?

Joel Klassen, Barbara M. Terhal

We examine the problem of determining if a 2-local Hamiltonian is stoquastic by local basis changes. We analyze this problem for two-qubit Hamiltonians, presenting some basic tools…