Abstract
A surface Green function matching analysis is used to study free surfaces and interfaces of hexagonal media. All the basic results required for a complete dynamical and thermodynamical study of the hexagonal case are here derived and collected, in particular the surface wave dispersion relation in explicit analytic form and the formulae for the density of modes and the surface specific heat. Examples of numerical applications are given and compared with other theoretical and experimental results, where available. This extends an analysis previously used by the authors to study isotropic systems.
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