2022
DOI: 10.1021/acs.macromol.2c00333
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Unique Structural Characteristics of Graft-Type Proton-Exchange Membranes Using SANS Partial Scattering Function Analysis

Abstract: The partial scattering function analysis was applied to determine the exact structure of radiation-grafted protonexchange membranes, made of poly(styrenesulfonic acid)-grafted poly(ethylene-co-tetrafluoroethylene) (ETFE-g-PSSA). Hydrated ETFE-g-PSSA membranes were treated as a three-component system comprising the ETFE base polymer (BP), PSSA graft polymer (GP), and absorbed water. On a large length scale, polymer grains with an approximate radius of gyration (R g ) of 150 nm and a mass fractal structure with … Show more

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Cited by 8 publications
(23 citation statements)
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“…This is because the measured intensity profile contains mixed structural information on all components. This undesirable original data problem can be solved by partial scattering function (PSF) analysis, which is the quantitative decomposition of a series of intensity profiles obtained through contrast-variation small-angle neutron scattering (CV-SANS) experiments. PSF was theoretically developed and applied to polymer nanocomposites in early studies, and recently to PEMs. , …”
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confidence: 99%
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“…This is because the measured intensity profile contains mixed structural information on all components. This undesirable original data problem can be solved by partial scattering function (PSF) analysis, which is the quantitative decomposition of a series of intensity profiles obtained through contrast-variation small-angle neutron scattering (CV-SANS) experiments. PSF was theoretically developed and applied to polymer nanocomposites in early studies, and recently to PEMs. , …”
mentioning
confidence: 99%
“…It is worthy of showing the mathematical foundation of the decomposition of scattering intensity profiles, I ( q ), into PSFs through CV-SANS for a three-component system. Although the quantitative description can be found in S2 in the Supporting Information, we here emphasize the main equation that I ( q ) can be described using three PSF self-terms I false( q false) = false( b 1 b 2 false) false( b 1 b 3 false) S 11 false( q false) + false( b 2 b 1 false) false( b 2 b 3 false) S 22 false( q false) + false( b 3 b 1 false) false( b 3 b 2 false) S 33 false( q false) where b i and S ii ( q ) are the SLD and PSF self-term of the i component ( i = 1–3), respectively. S ii ( q ) represents the structure of the i component and is determined mathematically in S2 and S3 in the Supporting Information. …”
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confidence: 99%
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