One and Two Dimensional Quantum Lattice Algorithms for Maxwell Equations in Inhomogeneous Scalar Dielectric Media. II: Simulations (doi:10.7910/DVN/IPCDT0)

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Document Description

Citation

Title:

One and Two Dimensional Quantum Lattice Algorithms for Maxwell Equations in Inhomogeneous Scalar Dielectric Media. II: Simulations

Identification Number:

doi:10.7910/DVN/IPCDT0

Distributor:

Harvard Dataverse

Date of Distribution:

2022-06-23

Version:

2

Bibliographic Citation:

George Vahala, Min Soe, Linda Vahala, Abhay K. Ram, 2022, "One and Two Dimensional Quantum Lattice Algorithms for Maxwell Equations in Inhomogeneous Scalar Dielectric Media. II: Simulations", https://doi.org/10.7910/DVN/IPCDT0, Harvard Dataverse, V2

Study Description

Citation

Title:

One and Two Dimensional Quantum Lattice Algorithms for Maxwell Equations in Inhomogeneous Scalar Dielectric Media. II: Simulations

Identification Number:

doi:10.7910/DVN/IPCDT0

Authoring Entity:

George Vahala, Min Soe, Linda Vahala, Abhay K. Ram

Distributor:

Harvard Dataverse

Holdings Information:

https://doi.org/10.7910/DVN/IPCDT0

Study Scope

Keywords:

Physics, Physics, Electromagnetic wave propagation, electtromagneti wave scattering, Quantum Computing, Quantum Information Science, quantum lattice algorithm

Abstract:

Long time quantum lattice algorithm (QLA) simulations are performed for the mul- tiple reflection-transmission of an initial electromagnetic pulse propagating normally to a boundary layer region joining two media of different refractive index. For these one dimensional (1D) sim- ulations, there is excellent agreement between x-, y- and z- representations, as well as very good agreement with nearly all the standard plane wave boundary condition results for reflection and transmission off a dielectric discontinuity. In the QLA simulation, no boundary conditions are im- posed at the continuous, but sharply increasing, dielectic boundary layers. Two dimensional (2D) QLA scattering simulations in the x-z plane are performed for an electromagnetic pulse interacting with a conical dielectric obstacle for the 8-16 qubit model.

Notes:

<a href="http://library.psfc.mit.edu/catalog/reports/2020/20ja/20ja105/abstract.php">PSFC REPORT PSFC/JA-20-105</a><br /><br />AKR was supported by DoE Grant Number DE-FG02-91ER-54109 and DE-SC0018090.<br /><br />If this record does not contain the full text, then the manuscript has been embargoed by the publisher thus restricting open access for 12 to 24 months after publication.

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