Abstract

In this paper we show two new developments in the three-dimensional characterisation of rough surfaces. The basic idea is to consider roughness as a combination of components defined by the roughness amplitude, wave length, local and overall direction of various components. The anisotropic topography is dealt with in two ways: • - the anisotropy between form, waviness and roughness; • - the local anisotropy of three-dimensional motifs. The directional parameter is used both to identify and separate the anisotropic components by appropriate anisotopic filtering and by a complete characterisation of surface motifs. This allows the decomposition of the topography into local motifs with a representation similar to the two-dimensional Fourier transform, where the direction represents the topographic phase in the form of a morphological rose.

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