应用于自然表面的多尺度分析模型

F. Falzon, G. Giraudon, M. Berthod
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引用次数: 0

摘要

曲面的多尺度分析允许对其组成特征进行分层表示。为了表示给定尺度下的表面,必须消除在该尺度下无关紧要的结构。这种方法的一个典型例子是制图。然而,制图师的目标不仅仅是逐渐消除这些结构;在大多数情况下,组成地表的地貌结构的性质必须在所有尺度上得到保存。因此,表面的全局平滑不适合解决目前的问题,因为这将不可避免地导致某些重要结构的形态改变。事实上,要保留的点跨越尺度变化是由用户交互式选择的。作者提出了一个表面模型,使他们能够进行多尺度分析,考虑到局部结构的重要性,即浮雕形态固有的结构。从该离散模型中,我们提取了一个上下文相关的多尺度分析算子,该算子可以是各向同性或各向异性的,并且可以用不同的形式表示。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A multiscale analysis model applied to natural surfaces
Multiscale Analysis of surfaces allows a hierarchical representation of their composing features. To represent a surface at a given scale, structures that are insignificant at that scale have to be eliminated. A typical example for this approach is cartography. However, the aims of cartographers reach beyond simply gradually eliminating the structures; in the majority of cases, the nature of geomorphological structures which compose the surface have to be preserved across all scales. Thus a global smoothing of the surface is not suitable to solve the present problem, since that would cause inevitably morphological modifications of certain important structures. In fact, the points to be preserved across scale variations are to be chosen interactively by the user. The authors present a surface model which allows them to perform a Multiscale Analysis which takes the importance of local structures into consideration, i.e. structures which are inherent to the relief morphology. From that discrete model we extract a context-dependent Multiscale Analysis Operator which can be isotropic or anisotropic and can be expressed in different forms.<>
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