1998
DOI: 10.1002/pen.10338
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Low‐rate dynamic contact angles on polystyrene and the determination of solid surface tensions

Abstract: Low‐rate dynamic contact angles of 13 liquids on a polystyrene polymer are measured by an automated axisymmetric drop shape analysis – profile (ADSA‐P). It is found that 7 liquids yielded non‐constant contact angles, and/or dissolved the polymer on contact. From the experimental contact angles of the other 6 liquids, it is found that the liquid‐vapor surface tension times cosine of the contact angle changes smoothly with the liquid‐vapor surface tension, i.e. γlvcosθ depends only on γlv for a given solid surfa… Show more

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Cited by 90 publications
(72 citation statements)
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References 28 publications
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“…However, it should be noted that Wu used only two liquids to infer the surface energy of PS; in this case, the two liquids used were water and diiodomethane. Kwok et al 17 used the Neumann's equation and obtained ␥ ϭ 29.8 mN/m as an average value for PS at 23.0°C corroborating our results.…”
Section: Neumann's Equationsupporting
confidence: 93%
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“…However, it should be noted that Wu used only two liquids to infer the surface energy of PS; in this case, the two liquids used were water and diiodomethane. Kwok et al 17 used the Neumann's equation and obtained ␥ ϭ 29.8 mN/m as an average value for PS at 23.0°C corroborating our results.…”
Section: Neumann's Equationsupporting
confidence: 93%
“…7,17 Also, the values of the surface energy of VECTRA evaluated in this work using the harmonic and geometric mean equations and using the pair of liquids formamide and water and diiodomethane and water are in reasonable agreement with data published in the literature. 13,18 It can be seen from Table III that the values of surface energy of PP found in this work using the geometric mean equation corroborate the ones published.…”
Section: Surface Energy Using Geometric Mean Harmonic Mean and Neumsupporting
confidence: 77%
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“…Combining This equation was the start point for several attempts to obtain mathematical expressions or numerical procedures able to provide the values of γS and γSL when only the values of γL and θY are known. The most relevant solutions [26] were given by Fox and Zisman [27], Owens and Wendt [28], Janczuk and Bialopiotrowicz [29], Wu [30], van Oss, Chaudhury and Good [31], Li and Neumann [25], Kwok et al [32], Shimizu and Demarquette [33] and Chibowski et al [34]. Except for the LiNeumann method, all the mentioned solutions use a pair or more liquids to calculate the surface energy of the solid and the interface solid-liquid.…”
Section: Introductionmentioning
confidence: 99%
“…Of the four parameters of Young [26] were given by Fox and Zisman [27], Owens and Wendt [28], Janczuk and Bialopiotrowicz [29], Wu [30], van Oss, Chaudhury and Good [31], Li and Neumann [25], Kwok et al [32], Shimizu and Demarquette [33] and Chibowski et al [34]. Except for the Li-Neumann method, all the mentioned solutions use a pair or more liquids to calculate the surface energy of the solid and the interface solid-liquid.…”
Section: Introductionmentioning
confidence: 99%