Qubit lattice approximation of some quantum and classical physics problems

Version 2.0
Soe, Min; Vahala, George; Vahala, Linda; Ram, Abhay K.; Koukoutsis, Efstratios; Hizanidis, Kyriakos, 2025, "Qubit lattice approximation of some quantum and classical physics problems", https://doi.org/10.7910/DVN/71PCSV, Harvard Dataverse, V2
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Description
It is expected that quantum computers can provide exponential speedup over classical supercomputers for the solution of certain physics problems. We have been investigating the Qubit Lattice Approximation (QLA) for classical soliton collisions, for 2D and 3D quantum turbulence, and more recently for electromagnetic wave propagation in dielectric media. The QLA consists of a sequence of interleaved collision-streaming operators acting on a qubit set distributed on a lattice. The collision operators locally entangle the qubits at that particular lattice site, while the streaming operators move this entanglement throughout the lattice.
Subject Physics
Keyword Maxwell's equations, quantum algorithms, Quantum Computing, Qubit lattice algorithm, soliton collisions
Notes CITATION: Soe, M., et al (2024). Radiation Effects and Defects in Solids, 179(11–12), 1542–1546.

PUBLISHED VERSION DOI: http://doi.org/10.1080/10420150.2024.2434506

PSFC REPORT PSFC/JA-24-167

This research was partially supported by Department of Energy grants DE-SC0021647, DE-FG0291ER-54109, DE-SC0021651, DE-SC0021857 and DE-SC002165.

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