%0 Journal Article %1 Shuttleworth1950 %A Shuttleworth, R. %D 1950 %J Proceedings of the Physical Society. Section A %K stress surface tension theory %N 5 %P 444-457 %T The Surface Tension of Solids %U http://stacks.iop.org/0370-1298/63/444 %V 63 %X A distinction is made between the surface Helmholtz free energy F, and the surface tension g. The surface energy is the work necessary to form unit area of surface by a process of division: the surface tension is the tangential stress (force per unit length) in the surface layer; this stress must be balanced either by external forces or by volume stresses in the body. The surface tension of a crystal face is related to the surface free energy by the relation g=F+A(dF/dA), where A is the area of the surface. For a one-component liquid, surface free energy and tension are equal. For crystals the surface tension is not equal to the surface energy. The standard thermodynamic formulae of surface physics are reviewed, and it is found that the surface free energy appears in the expression for the equilibrium contact angle, and in the Kelvin expression for the excess vapour pressure of small drops, but that the surface tension appears in the expression for the difference in pressure between the two sides of a curved surface. The surface tensions of inert-gas and alkali-halide crystals are calculated from expressions for their surface energies and are found to be negative. The surface tensions of homopolar crystals are zero if it is possible to neglect the interaction between atoms that are not nearest neighbours.

@article{Shuttleworth1950, abstract = {A distinction is made between the surface Helmholtz free energy F, and the surface tension g. The surface energy is the work necessary to form unit area of surface by a process of division: the surface tension is the tangential stress (force per unit length) in the surface layer; this stress must be balanced either by external forces or by volume stresses in the body. The surface tension of a crystal face is related to the surface free energy by the relation g=F+A(dF/dA), where A is the area of the surface. For a one-component liquid, surface free energy and tension are equal. For crystals the surface tension is not equal to the surface energy. The standard thermodynamic formulae of surface physics are reviewed, and it is found that the surface free energy appears in the expression for the equilibrium contact angle, and in the Kelvin expression for the excess vapour pressure of small drops, but that the surface tension appears in the expression for the difference in pressure between the two sides of a curved surface. The surface tensions of inert-gas and alkali-halide crystals are calculated from expressions for their surface energies and are found to be negative. The surface tensions of homopolar crystals are zero if it is possible to neglect the interaction between atoms that are not nearest neighbours.}, added-at = {2010-08-19T14:27:06.000+0200}, author = {Shuttleworth, R.}, biburl = {https://www.bibsonomy.org/bibtex/263e606489681644f1085db48fc13929e/pmd}, description = {The Surface Tension of Solids}, file = {Shuttleworth1950.pdf:Shuttleworth1950.pdf:PDF}, groups = {public}, interhash = {b7a00e76dca9b7c791c3df98132abfed}, intrahash = {63e606489681644f1085db48fc13929e}, journal = {Proceedings of the Physical Society. Section A}, keywords = {stress surface tension theory}, number = 5, pages = {444-457}, timestamp = {2011-09-27T11:23:49.000+0200}, title = {The Surface Tension of Solids}, url = {http://stacks.iop.org/0370-1298/63/444}, username = {pmd}, volume = 63, year = 1950 }