Finite Time Steady Vector Field Topology - Theoretical Foundation and 3D Case
暂无分享,去创建一个
[1] Bernd Hamann,et al. Topological segmentation in three-dimensional vector fields , 2004, IEEE Transactions on Visualization and Computer Graphics.
[2] Filip Sadlo,et al. Visualizing Lagrangian Coherent Structures and Comparison to Vector Field Topology , 2009, Topology-Based Methods in Visualization II.
[3] Suresh K. Lodha,et al. Topology preserving compression of 2D vector fields , 2000, Proceedings Visualization 2000. VIS 2000 (Cat. No.00CH37145).
[4] Hans Hagen,et al. A topology simplification method for 2D vector fields , 2000 .
[5] J. Marsden,et al. Definition and properties of Lagrangian coherent structures from finite-time Lyapunov exponents in two-dimensional aperiodic flows , 2005 .
[6] Hans-Christian Hege,et al. Localized Finite-time Lyapunov Exponent for Unsteady Flow Analysis , 2009, VMV.
[7] Holger Theisel,et al. The State of the Art in Topology‐Based Visualization of Unsteady Flow , 2011, Comput. Graph. Forum.
[8] Yun Jang,et al. Smart Transparency for Illustrative Visualization of Complex Flow Surfaces , 2013, IEEE Transactions on Visualization and Computer Graphics.
[9] Filip Sadlo,et al. Time-Dependent Visualization of Lagrangian Coherent Structures by Grid Advection , 2011, Topological Methods in Data Analysis and Visualization.
[10] H.-C. Hege,et al. Interactive visualization of 3D-vector fields using illuminated stream lines , 1996, Proceedings of Seventh Annual IEEE Visualization '96.
[11] G. Haller,et al. Lagrangian coherent structures and mixing in two-dimensional turbulence , 2000 .
[12] Lambertus Hesselink,et al. Representation and display of vector field topology in fluid flow data sets , 1989, Computer.
[13] Filip Sadlo. Lyapunov Time for 2D Lagrangian Visualization , 2015, Topological and Statistical Methods for Complex Data, Tackling Large-Scale, High-Dimensional, and Multivariate Data Spaces.
[14] Jeff P. Hultquist,et al. Constructing stream surfaces in steady 3D vector fields , 1992, Proceedings Visualization '92.
[15] Gerik Scheuermann,et al. Detection and Visualization of Closed Streamlines in Planar Flows , 2001, IEEE Trans. Vis. Comput. Graph..
[16] Hans Hagen,et al. A Survey of Topology‐based Methods in Visualization , 2016, Comput. Graph. Forum.
[17] Hans Hagen,et al. Visualization of Coherent Structures in Transient 2D Flows , 2009, Topology-Based Methods in Visualization II.
[18] Al Globus,et al. A tool for visualizing the topology of three-dimensional vector fields , 1991, Proceeding Visualization '91.
[19] Robert S. Laramee,et al. The State of the Art , 2015 .
[20] G. Haller. Distinguished material surfaces and coherent structures in three-dimensional fluid flows , 2001 .
[21] G. Haller. Lagrangian coherent structures from approximate velocity data , 2002 .
[22] Robert van Liere,et al. Collapsing flow topology using area metrics , 1999, Proceedings Visualization '99 (Cat. No.99CB37067).
[23] Gerik Scheuermann,et al. Computation of Localized Flow for Steady and Unsteady Vector Fields and Its Applications , 2007, IEEE Transactions on Visualization and Computer Graphics.
[24] Hans Hagen,et al. IRIS: Illustrative Rendering for Integral Surfaces , 2010, IEEE Transactions on Visualization and Computer Graphics.
[25] Holger Theisel,et al. Finite‐Time Mass Separation for Comparative Visualizations of Inertial Particles , 2015, Comput. Graph. Forum.
[26] Filip Sadlo,et al. Efficient Visualization of Lagrangian Coherent Structures by Filtered AMR Ridge Extraction , 2007, IEEE Transactions on Visualization and Computer Graphics.
[27] Lambertus Hesselink,et al. Visualizing vector field topology in fluid flows , 1991, IEEE Computer Graphics and Applications.
[28] Axel Brandenburg,et al. Decay of helical and nonhelical magnetic knots. , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[29] Hans Hagen,et al. Efficient Computation and Visualization of Coherent Structures in Fluid Flow Applications , 2007, IEEE Transactions on Visualization and Computer Graphics.
[30] Valerio Pascucci,et al. Extracting Features from Time‐Dependent Vector Fields Using Internal Reference Frames , 2014, Comput. Graph. Forum.
[31] 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..
[32] Christoph Garth. Visualization of complex three-dimensional flow structures , 2007 .
[33] George Haller,et al. Experimental and numerical investigation of the kinematic theory of unsteady separation , 2008, Journal of Fluid Mechanics.
[34] Christian Rössl,et al. Opacity Optimization for Surfaces , 2014, Comput. Graph. Forum.
[35] Holger Theisel,et al. Filtering of FTLE for Visualizing Spatial Separation in Unsteady 3D Flow , 2012 .
[36] Robert van Liere,et al. Visualization of Global Flow Structures Using Multiple Levels of Topology , 1999, VisSym.
[37] Sikun Li,et al. From numerics to combinatorics: a survey of topological methods for vector field visualization , 2016, J. Vis..
[38] Holger Theisel. Designing 2D Vector Fields of Arbitrary Topology , 2002, Comput. Graph. Forum.
[39] Hans-Peter Seidel,et al. Feature Flow Fields , 2003, VisSym.
[40] Suresh K. Lodha,et al. Topology Preserving Top-Down Compression of 2D Vector Fields Using Bintree and Triangular Quadtrees , 2003, IEEE Trans. Vis. Comput. Graph..
[41] Jerrold E. Marsden,et al. The correlation between surface drifters and coherent structures based on high-frequency radar data in Monterey Bay , 2009 .
[42] Hans-Peter Seidel,et al. Topological Construction and Visualization of Higher Order 3D Vector Fields , 2004, Comput. Graph. Forum.
[43] Holger Theisel,et al. MCFTLE: Monte Carlo Rendering of Finite‐Time Lyapunov Exponent Fields , 2016, Comput. Graph. Forum.
[44] Louis Bavoil,et al. Fourier opacity mapping , 2010, I3D '10.
[45] Hans Hagen,et al. Continuous topology simplification of planar vector fields , 2001, Proceedings Visualization, 2001. VIS '01..
[46] Daniel Weiskopf,et al. Time‐Dependent 2‐D Vector Field Topology: An Approach Inspired by Lagrangian Coherent Structures , 2010, Comput. Graph. Forum.
[47] Christian Rössl,et al. Compression of 2D Vector Fields Under Guaranteed Topology Preservation , 2003, Comput. Graph. Forum.
[48] Christian Rössl,et al. Finite Time Steady 2D Vector Field Topology , 2015 .
[49] Kamran Mohseni,et al. A ridge tracking algorithm and error estimate for efficient computation of Lagrangian coherent structures. , 2010, Chaos.
[50] Rüdiger Westermann,et al. Topology-Preserving Smoothing of Vector Fields , 2001, IEEE Trans. Vis. Comput. Graph..
[51] Bernd Hamann,et al. Improving Topological Segmentation of Three-dimensional Vector Fields , 2003, VisSym.
[52] Thomas Ertl,et al. A Time-Dependent Vector Field Topology Based on Streak Surfaces , 2013, IEEE Transactions on Visualization and Computer Graphics.
[53] Hans-Peter Seidel,et al. Boundary switch connectors for topological visualization of complex 3D vector fields , 2004, VISSYM'04.
[54] George Haller,et al. Pollution release tied to invariant manifolds: A case study for the coast of Florida , 2005 .
[55] Gerik Scheuermann,et al. Visualizing Nonlinear Vector Field Topology , 1998, IEEE Trans. Vis. Comput. Graph..