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Ronny Peikert, Filip Sadlo
The goal of topology-based visualization of scalar fields is to
automatically locate parameter-free, intrinsic features of the data. In
the case of scalar fields, ridge-valley structures can be extracted
according to several definitions. For vector fields, the topological
analysis starts with the extraction of critical points. Critical points
are useful for controlling the seeding of streamlines or particles, and
the critical type classification and the local inspection of critical
points gives a good overview over a dataset. Based on critical points,
the set of separatrices yields a partical segmentation of the vector
field into regions of similar behavior. The extension of
topology-based visualization methods to time-dependent vector fields
is a current focus of our research.
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- R. Peikert, F. Sadlo, Height Ridge Computation and Filtering for Visualization, Proceedings of IEEE Pacific Visualization Symposium (Kyoto, Japan, March 5-7, 2008), pp. 119-126
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- R. Peikert, F. Sadlo, Flow Topology Beyond Skeletons: Visualization of Features in Recirculating Flow, Proceedings of TopoInVis 2007: Topology-Based Methods in Visualization II (Leipzig, Germany, March 4-6, 2007), Springer-Verlag GmbH, pp. 145-160
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- F. Sadlo, R. Peikert, Visualizing Lagrangian Coherent Structures and Comparison to Vector Field Topology, Proceedings of TopoInVis 2007: Topology-Based Methods in Visualization II (Leipzig, Germany, March 4-6, 2007), Springer-Verlag GmbH, pp. 15-30
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- R. Peikert, F. Sadlo, Visualization Methods for Vortex Rings and Vortex Breakdown Bubbles, Proceedings of EuroVis (Norrköping, Sweden, May 23-25, 2007), pp. 211-218
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- R. Peikert, F. Sadlo, Topology-guided Visualization of Constrained Vector Fields, TopoInVis 2005: Topology-Based Methods in Visualization (Budmerice, Slovakia, September 29-30, 2005), pp. 21-33
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