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Titlebook: Geometric Modeling for Scientific Visualization; Guido Brunnett,Bernd Hamann,Lars Linsen Conference proceedings 2004 Springer-Verlag Berli

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书目名称Geometric Modeling for Scientific Visualization
编辑Guido Brunnett,Bernd Hamann,Lars Linsen
视频video
概述State of the art of geometric modeling.Includes supplementary material:
丛书名称Mathematics and Visualization
图书封面Titlebook: Geometric Modeling for Scientific Visualization;  Guido Brunnett,Bernd Hamann,Lars Linsen Conference proceedings 2004 Springer-Verlag Berli
描述.Geometric Modeling and Scientific Visualization are both established disciplines, each with their own series of workshops, conferences and journals. But clearly both disciplines overlap, which led to the idea of composing a book on Geometric Modeling for Scientific Visualization. The editors received 39 submissions of high-quality research and survey papers, from which the 27 strongest are published in this book. All papers underwent a strict refereeing process. Topics covered include: Surface Reconstruction and Interpolation; Surface Interrogation and Modeling; Wavelets and Compression on Surfaces; Topology, Distance Fields and Solid Modeling; and others. .
出版日期Conference proceedings 2004
关键词Analysis; CAE; Triangulation; algorithms; composing; construction; data structures; geometric modeling; geom
版次1
doihttps://doi.org/10.1007/978-3-662-07443-5
isbn_softcover978-3-642-07263-5
isbn_ebook978-3-662-07443-5Series ISSN 1612-3786 Series E-ISSN 2197-666X
issn_series 1612-3786
copyrightSpringer-Verlag Berlin Heidelberg 2004
The information of publication is updating

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Empirical Analysis of Surface Interpolation by Spatial Environment Graphshe algorithm are the reconstruction of open surfaces with boundaries from data sets of variable density, and the treatment of sharp edges, that is, locations of infinite curvature. The empirical data in particular confirm a formal analysis which has been performed for compact surfaces of limited cur
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Smooth Polylines on Polygon Meshesmentation with possible applications to visualization, reconstruction and parameterization of complex surfaces. In this paper a simple and efficient algorithm for building smooth polylines on triangulated 2D-manifold polygonal meshes is introduced. The algorithm combines geometrical optimization wit
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Access to Surface Properties up to Order Two for Visualization Algorithmsreviously presented visualization methods were developed for a specific type of surface, although principally applicable to generic surfaces. In this paper we discuss a model for a general access to surface properties up to order two, i.e., surface-point locations, normals, and curvature properties,
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Modeling Rough Surfacesfractal dimension [1, 14]. Rough surfaces are observed at all scales independent of their origin; for example, a microscopic view of metal substrate, a cauliflower, ice, and mountains are all rough at some level. Additionally, rough surfaces are frequently generated by various technical processes, s
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Tree-based Data Structures for Triangle Mesh Connectivity Encodingstructures able to represent them efficiently. This is not a trivial task given that the size of a typical meshes can vary from few hundreds triangles, up to hundreds of millions of triangles for some very detailed models.
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