Topology-based Methods in Visualization
Enabling insight into large and complex datasets is a prevalent theme in visualization research for which different approaches are pursued. Topology-based methods are built on the idea of abstracting characteristic structures such as the topological skeleton from the data and to construct the visual...
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| Định dạng: | Livre numérique |
| Ngôn ngữ: | Anglais |
| Được phát hành: |
Berlin, Heidelberg :
Springer Berlin Heidelberg
[20..].
Cham : Springer Nature |
| Phiên bản: | 1st ed. 2007. |
| Loạt: | Mathematics and Visualization
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| Những chủ đề: | |
| Truy cập trực tuyến: | Accès sur la plateforme de l'éditeur Accès sur la plateforme Istex Accès Université d'Orléans Accès INSA CVL |
| Chú thích: |
L'impression du document génère 220 p. Archives Springer e-books (Licence nationale) Archives Springer e-books (Licence nationale) |
| Autres localisations: | Voir dans le Sudoc |
| Edition sous un autre format: | • Topology-based Methods in Visualization, Texte imprimé, 9783642089770 • Topology-based Methods in Visualization, Texte imprimé, 9783540835325 • Topology-based methods in visualization, Helwig Hauser, Hans Hagen, Holger Theisel [ed.], 1ère édition, New-York, Springer, 2007, 1 vol. (X-222 p.), 978-3-540-70822-3 |
Mục lục:
- Topology-Based Flow Visualization, The State of the Art Topology-guided Visualization of Constrained Vector Fields Scale-Space Tracking of Critical Points in 3D Vector Fields Feature Flow Fields in Out-of-Core Settings Streamline Predicates as Flow Topology Generalization Topology-based versus Feature-based Flow Analysis Challenges and an Application Topology Based Flow Analysis and Superposition Effects On the Applicability of Topological Methods for Complex Flow Data Extraction and Visualization of Swirl and Tumble Motion from Engine Simulation Data Simulation Methods for Advanced Design Engineering A Practical Approach to Two-Dimensional Scalar Topology On the Role of Topology in Focus+Context Visualization N-dimensional Data-Dependent Reconstruction Using Topological Changes