Topology-Based Methods in Visualization II (eBook, PDF)

Redaktion: Hege, Hans-Christian; Scheuermann, Gerik; Polthier, Konrad

• Format: PDF

Produktbeschreibung

Visualization research aims at providing insights into large, complex bodies of data. Topological methods are distinguished by their solid mathematical foundation, guiding the algorithmic analysis and its presentation among the various visualization techniques. This book contains 13 peer-reviewed papers resulting from the second workshop on "Topology-Based Methods in Visualization", held 2007 in Grimma near Leipzig, Germany. All articles present original, unpublished work from leading experts. Together, these articles present the state of the art of topology-based visualization research.

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Produktdetails

• Verlag: Springer Berlin Heidelberg
• Seitenzahl: 190
• Erscheinungstermin: 7. Februar 2009
• Englisch
• ISBN-13: 9783540886068
• Artikelnr.: 37365697

Autorenporträt

Prof. Dr. Konrad Polthier ist Professor für Mathematik an der Freien Universität Berlin und am DFG-Forschungszentrum MATHEON. Er hat mehrere Fachbücher zur mathematischen Visualisierung und unterhaltsame Videos zur Mathematik veröffentlicht.

Inhaltsangabe

Visualization of Coherent Structures in Transient 2D Flows.- Visualizing Lagrangian Coherent Structures and Comparison to Vector Field Topology.- Extraction of Separation Manifolds using Topological Structures in Flow Cross Sections.- Topology Based Selection and Curation of Level Sets.- Representing Interpolant Topology for Contour Tree Computation.- Path Line Attributes - an Information Visualization Approach to Analyzing the Dynamic Behavior of 3D Time-Dependent Flow Fields.- Flow Structure based 3D Streamline Placement.- Critical Points of the Electric Field from a Collection of Point Charges.- Visualizing global manifolds during the transition to chaos in the Lorenz system.- Streamline and Vortex Line Analysis of the Vortex Breakdown in a Confined Cylinder Flow.- Flow Topology Beyond Skeletons: Visualization of Features in Recirculating Flow.- Bringing Topology-Based Flow Visualization to the Application Domain.- Computing Center-Lines: An Application of Vector Field Topology.