Vortex and Strain Skeletons in Eulerian and Lagrangian Frames
暂无分享,去创建一个
Hans-Christian Hege | Tino Weinkauf | Jan Sahner | Nathalie Teuber | H. Hege | T. Weinkauf | J. Sahner | Nathalie Teuber
[1] N. G. Parke,et al. Ordinary Differential Equations. , 1958 .
[2] J. Hale,et al. Ordinary Differential Equations , 2019, Fundamentals of Numerical Mathematics for Physicists and Engineers.
[3] J. Hunt. Vorticity and vortex dynamics in complex turbulent flows , 1987 .
[4] Lambertus Hesselink,et al. Representation and display of vector field topology in fluid flow data sets , 1989, Computer.
[5] B. R. Noack,et al. A low‐dimensional Galerkin method for the three‐dimensional flow around a circular cylinder , 1994 .
[6] R. Strichartz. The way of analysis , 1995 .
[7] David C. Banks,et al. A Predictor-Corrector Technique for Visualizing Unsteady Flow , 1995, IEEE Trans. Vis. Comput. Graph..
[8] Jinhee Jeong,et al. On the identification of a vortex , 1995, Journal of Fluid Mechanics.
[9] D. Sujudi,et al. Identification of Swirling Flow in 3-D Vector Fields , 1995 .
[10] B. R. Noack,et al. On the transition of the cylinder wake , 1995 .
[11] David H. Eberly,et al. Ridges in Image and Data Analysis , 1996, Computational Imaging and Vision.
[12] H. Miura,et al. Identification of Tubular Vortices in Turbulence , 1997 .
[13] H. Hege,et al. A Generalized Marching Cubes Algorithm Based On Non-Binary Classifications , 1997 .
[14] Ronald Peikert,et al. A higher-order method for finding vortex core lines , 1998, Proceedings Visualization '98 (Cat. No.98CB36276).
[15] P. Comte,et al. Streamwise vortices in Large-Eddy simulations of mixing layers , 1998 .
[16] Ronald Peikert,et al. The "Parallel Vectors" operator-a vector field visualization primitive , 1999, Proceedings Visualization '99 (Cat. No.99CB37067).
[17] Kristel Michielsen,et al. Morphological image analysis , 2000 .
[18] Hans-Peter Seidel,et al. Saddle connectors - an approach to visualizing the topological skeleton of complex 3D vector fields , 2003, IEEE Visualization, 2003. VIS 2003..
[19] Hans-Peter Seidel,et al. Feature Flow Fields , 2003, VisSym.
[20] Hans-Peter Seidel,et al. Boundary switch connectors for topological visualization of complex 3D vector fields , 2004, VISSYM'04.
[21] Xavier Tricoche,et al. Surface techniques for vortex visualization , 2004, VISSYM'04.
[22] Hans-Christian Hege,et al. Eurographics -ieee Vgtc Symposium on Visualization (2005) Galilean Invariant Extraction and Iconic Representation of Vortex Core Lines , 2022 .
[23] Gerik Scheuermann,et al. Eurographics -ieee Vgtc Symposium on Visualization (2005) Localized Flow Analysis of 2d and 3d Vector Fields , 2022 .
[24] G. Haller. An objective definition of a vortex , 2004, Journal of Fluid Mechanics.
[25] Hans-Christian Hege,et al. amira: A Highly Interactive System for Visual Data Analysis , 2005, The Visualization Handbook.
[26] John Guckenheimer,et al. A Survey of Methods for Computing (un)Stable Manifolds of Vector Fields , 2005, Int. J. Bifurc. Chaos.
[27] Bernd Hamann,et al. Topology-based simplification for feature extraction from 3D scalar fields , 2005, VIS 05. IEEE Visualization, 2005..
[28] Simon Stegmaier,et al. Opening the can of worms: an exploration tool for vortical flows , 2005, VIS 05. IEEE Visualization, 2005..
[29] Hans-Peter Seidel,et al. Extraction of parallel vector surfaces in 3D time-dependent fields and application to vortex core line tracking , 2005, VIS 05. IEEE Visualization, 2005..
[30] Hans-Peter Seidel,et al. Feature Flow Fields in Out-of-Core Settings , 2007, Topology-based Methods in Visualization.