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solid surface free energy calculation

J Colloid Interface Sci. Mar 15;(2) The solid surface free energy calculati...

📦 .zip⚖️ 18.5 MB📅 18 Oct 2025

J Colloid Interface Sci. Mar 15;(2) The solid surface free energy calculation. I. In defense of the multicomponent approach. Della Volpe C(1).

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1. THEORY NOTE 4. Surface free energy - theory and calculations. Introducti...

📦 .zip⚖️ 101.8 MB📅 10 Apr 2026

1. THEORY NOTE 4. Surface free energy - theory and calculations. Introduction. Precise characterization of solid material surfaces plays a vital role in research.

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Technical Note. Models for Surface Free Energy Calculation. Technical note:...

📦 .zip⚖️ 90.3 MB📅 14 Dec 2025

Technical Note. Models for Surface Free Energy Calculation. Technical note: for those liquids on a solid, the surface energy of the solid is still not fixed. Why?

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According to Young's equation, there is a relationship between the sur...

📦 .zip⚖️ 65.4 MB📅 04 Dec 2025

According to Young's equation, there is a relationship between the surface free energy σs of the solid, the contact angle θ, the surface tension of the liquid σl and.

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the surface free energy (SFE) of solids, utilising the results of the conta...

📦 .zip⚖️ 112.9 MB📅 09 May 2026

the surface free energy (SFE) of solids, utilising the results of the contact angle Engineering polymers; Surface free energy analysis; Methods of calculations.

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Calculation of surface free energy (SFE) from contact angle results, measur...

📦 .zip⚖️ 77.3 MB📅 26 May 2026

Calculation of surface free energy (SFE) from contact angle results, measurement of contact angles on solids yields data that reflect the thermodynamics of a.

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Calculate critical surface tension or surface free energy for a solid by te...

📦 .zip⚖️ 56.2 MB📅 16 Nov 2025

Calculate critical surface tension or surface free energy for a solid by testing against a series of liquids and measuring the contact angles.

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Journal of Colloid and Interface Science () – dwn.220.v.ua The solid surfac...

📦 .zip⚖️ 42.7 MB📅 22 Feb 2026

Journal of Colloid and Interface Science () – dwn.220.v.ua The solid surface free energy calculation II. The limits of the Zisman.

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Surface Free energy, or interfacial free energy, quantifies the disruption ...

📦 .zip⚖️ 59.3 MB📅 05 Sep 2025

Surface Free energy, or interfacial free energy, quantifies the disruption of intermolecular bonds . Calculating the surface formation energy of a crystalline solid. In density functional theory, surface energy can be calculated from the following.

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The solid surface free energy calculation. Authors: Siboni, S.; Della Volpe...

📦 .zip⚖️ 64.8 MB📅 29 May 2026

The solid surface free energy calculation. Authors: Siboni, S.; Della Volpe, C.; Maniglio, D.; Brugnara, M. Publication: Journal of Colloid and Interface Science.

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of Contact Angles of Liquids on Solid Surfaces i.e. free energy/unit area U...

📦 .zip⚖️ 109.6 MB📅 02 Jan 2026

of Contact Angles of Liquids on Solid Surfaces i.e. free energy/unit area Units: J/m2 = N/m. Surface If we insert for Wa in the Young-Dupree equation, we get.

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Surface phenomena, namely surface free energy (SFE), is a multidisciplinary...

📦 .zip⚖️ 64.9 MB📅 28 Aug 2025

Surface phenomena, namely surface free energy (SFE), is a multidisciplinary topic of interest at The wettability of a liquid on a solid surface is determined by the work of 1, being given by Young's equation as function of the contact angle, θ.

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These dispersive and polar parts are used to calculate the interfacial tens...

📦 .zip⚖️ 103.1 MB📅 16 Oct 2025

These dispersive and polar parts are used to calculate the interfacial tension between the solid and a liquid based on a suitable model. An often applied model.

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The determination of surface free energy of a solid is of a great importanc...

📦 .zip⚖️ 107.4 MB📅 14 Mar 2026

The determination of surface free energy of a solid is of a great importance in a is wide range of different methods for surface free energy calculation which are.

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This paper follows the "defense" of the Good-van Oss-Chaudhury (G...

📦 .zip⚖️ 17.4 MB📅 15 Feb 2026

This paper follows the "defense" of the Good-van Oss-Chaudhury (GvOC) acid-base approach made in Part I and carries out a detailed analysis of the Zisman.

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