THz-TDS parameter extraction: Empirical correction terms for the analytical transfer function solution
THz-TDS parameter extraction: Empirical correction terms for the analytical transfer function solution
Terahertz time-domain spectroscopy (TDS) is capable of determining both real and imaginary refractive indices of a wide range of material samples; however, converting the TDS data into complex refractive indices typically involves iterative algorithms that are computationally slow, involve complex analysis steps, and can sometimes lead to non-convergence issues. To avoid using iterative algorithms, it is possible to solve the transfer function analytically by assuming the material loss is low; however, this leads to errors in the refractive index values.Here we demonstrate howthe errors created by solving the transfer function analytically are largely predictable, and present a set of empirically derived equations to diminish the error associated with this analytical solution by an impressive two to three orders of magnitude.We propose these empirical correction terms are well suited for use in industrial applications such as process monitoring where analysis speed and accuracy are of the utmost importance.
4013-4020
Gorecki, Jonathan
6f68dd34-2d89-4063-baf6-8bb6cf8ccfe8
Apostolopoulos, Vasileios
8a898740-4c71-4040-a577-9b9d70530b4d
1 May 2021
Gorecki, Jonathan
6f68dd34-2d89-4063-baf6-8bb6cf8ccfe8
Apostolopoulos, Vasileios
8a898740-4c71-4040-a577-9b9d70530b4d
Gorecki, Jonathan and Apostolopoulos, Vasileios
(2021)
THz-TDS parameter extraction: Empirical correction terms for the analytical transfer function solution.
Applied Optics, 60 (13), .
(doi:10.1364/AO.420987).
Abstract
Terahertz time-domain spectroscopy (TDS) is capable of determining both real and imaginary refractive indices of a wide range of material samples; however, converting the TDS data into complex refractive indices typically involves iterative algorithms that are computationally slow, involve complex analysis steps, and can sometimes lead to non-convergence issues. To avoid using iterative algorithms, it is possible to solve the transfer function analytically by assuming the material loss is low; however, this leads to errors in the refractive index values.Here we demonstrate howthe errors created by solving the transfer function analytically are largely predictable, and present a set of empirically derived equations to diminish the error associated with this analytical solution by an impressive two to three orders of magnitude.We propose these empirical correction terms are well suited for use in industrial applications such as process monitoring where analysis speed and accuracy are of the utmost importance.
Text
THz-TDS parameter extraction Empirical correction terms for the analytical transfer function solution
- Accepted Manuscript
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Submitted date: 2021
Accepted/In Press date: 2021
Published date: 1 May 2021
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© 2021 Optical Society of America.
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Copyright 2021 Elsevier B.V., All rights reserved.
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Local EPrints ID: 448688
URI: http://eprints.soton.ac.uk/id/eprint/448688
ISSN: 0003-6935
PURE UUID: e0f6cfd0-7320-4b53-abcc-87edc81c833a
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Date deposited: 30 Apr 2021 16:30
Last modified: 17 Mar 2024 06:27
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Author:
Jonathan Gorecki
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