Normalizing the Normal Map

Charles A. Preppernau
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引用次数: 2

Abstract

Before becoming a cartographer, I made 3D graphics and animations. My favorite projects were those where I had to achieve my goals by using the tools available to me in ways that were very different from their intended purpose. As a cartographer, I’ve continued borrowing and “misusing” tools from computer graphics, especially the normal map. The more I use normal maps in cartography, the more I feel that they should be considered a common tool in both cartographic representation and GIS analyses. Unfortunately, up until recently there has been little mention of them in cartographic communities or scientific literature. I’d like to help popularize their misuse. Readers may already be familiar with the aspect-slope map (Figure 1), which represents surface orientation using two angular measurements. A normal map is the linear coordinate version of an aspect-slope map; it represents surface orientation using a type of 3D vector called a surface normal.
规范化法线贴图
在成为一名制图师之前,我制作了3D图形和动画。我最喜欢的项目是那些我必须通过使用可用的工具来实现目标的项目,这些工具与它们的预期目的截然不同。作为一名制图师,我一直在借用和“滥用”计算机图形学中的工具,尤其是普通地图。我在制图中使用的普通地图越多,我就越觉得它们应该被视为制图表示和地理信息系统分析的共同工具。不幸的是,直到最近,制图界或科学文献中很少提及它们。我想帮助普及他们的误用。读者可能已经熟悉纵横斜率图(图1),它使用两个角度测量来表示表面方向。法线贴图是纵横比贴图的线性坐标版本;它使用一种称为表面法线的3D矢量来表示表面方向。
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来源期刊
Journal of the Brazilian Computer Society
Journal of the Brazilian Computer Society Computer Science-Computer Science (all)
CiteScore
2.40
自引率
0.00%
发文量
2
期刊介绍: JBCS is a formal quarterly publication of the Brazilian Computer Society. It is a peer-reviewed international journal which aims to serve as a forum to disseminate innovative research in all fields of computer science and related subjects. Theoretical, practical and experimental papers reporting original research contributions are welcome, as well as high quality survey papers. The journal is open to contributions in all computer science topics, computer systems development or in formal and theoretical aspects of computing, as the list of topics below is not exhaustive. Contributions will be considered for publication in JBCS if they have not been published previously and are not under consideration for publication elsewhere.
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