Fiber Surfaces: Generalizing Isosurfaces to Bivariate Data
Scientific visualization has many effective methods for examining and exploring scalar and vector fields, but rather fewer for bivariate fields. We report the first general purpose approach for the interactive extraction of geometric separating surfaces in bivariate fields. This method is based on f...
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| Vydané v: | Computer graphics forum Ročník 34; číslo 3; s. 241 - 250 |
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| Hlavní autori: | , , , , |
| Médium: | Journal Article |
| Jazyk: | English |
| Vydavateľské údaje: |
Oxford
Blackwell Publishing Ltd
01.06.2015
Wiley |
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| ISSN: | 0167-7055, 1467-8659 |
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| Abstract | Scientific visualization has many effective methods for examining and exploring scalar and vector fields, but rather fewer for bivariate fields. We report the first general purpose approach for the interactive extraction of geometric separating surfaces in bivariate fields. This method is based on fiber surfaces: surfaces constructed from sets of fibers, the multivariate analogues of isolines. We show simple methods for fiber surface definition and extraction. In particular, we show a simple and efficient fiber surface extraction algorithm based on Marching Cubes. We also show how to construct fiber surfaces interactively with geometric primitives in the range of the function. We then extend this to build user interfaces that generate parameterized families of fiber surfaces with respect to arbitrary polygons. In the special case of isovalue‐gradient plots, fiber surfaces capture features geometrically for quantitative analysis that have previously only been analysed visually and qualitatively using multi‐dimensional transfer functions in volume rendering. We also demonstrate fiber surface extraction on a variety of bivariate data. |
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| AbstractList | Scientific visualization has many effective methods for examining and exploring scalar and vector fields, but rather fewer for bivariate fields. We report the first general purpose approach for the interactive extraction of geometric separating surfaces in bivariate fields. This method is based on fiber surfaces: surfaces constructed from sets of fibers, the multivariate analogues of isolines. We show simple methods for fiber surface definition and extraction. In particular, we show a simple and efficient fiber surface extraction algorithm based on Marching Cubes. We also show how to construct fiber surfaces interactively with geometric primitives in the range of the function. We then extend this to build user interfaces that generate parameterized families of fiber surfaces with respect to arbitrary polygons. In the special case of isovalue-gradient plots, fiber surfaces capture features geometrically for quantitative analysis that have previously only been analysed visually and qualitatively using multi-dimensional transfer functions in volume rendering. We also demonstrate fiber surface extraction on a variety of bivariate data. |
| Author | Carr, Hamish Geng, Zhao Knoll, Aaron Chattopadhyay, Amit Tierny, Julien |
| Author_xml | – sequence: 1 givenname: Hamish surname: Carr fullname: Carr, Hamish organization: University of Leeds, UK – sequence: 2 givenname: Zhao surname: Geng fullname: Geng, Zhao organization: University of Leeds, UK – sequence: 3 givenname: Julien surname: Tierny fullname: Tierny, Julien organization: Sorbonne Universités, UPMC Univ Paris 06, UMR 7606, LIP6, F-75005, Paris, France – sequence: 4 givenname: Amit surname: Chattopadhyay fullname: Chattopadhyay, Amit organization: University of Leeds, UK – sequence: 5 givenname: Aaron surname: Knoll fullname: Knoll, Aaron organization: University of Utah, USA |
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| CitedBy_id | crossref_primary_10_1007_s12650_021_00779_7 crossref_primary_10_1109_TVCG_2016_2599017 crossref_primary_10_1109_TVCG_2018_2867488 crossref_primary_10_1007_s12650_019_00584_3 crossref_primary_10_1109_TVCG_2015_2467433 crossref_primary_10_1002_poc_3927 crossref_primary_10_1109_TVCG_2016_2570215 crossref_primary_10_1109_TVCG_2016_2640960 crossref_primary_10_1109_TVCG_2025_3543619 crossref_primary_10_1111_cgf_13983 crossref_primary_10_1145_3658219 crossref_primary_10_1109_TVCG_2023_3237768 crossref_primary_10_1007_s00371_024_03484_2 crossref_primary_10_1109_TVCG_2020_3030466 crossref_primary_10_1080_00268976_2015_1123777 crossref_primary_10_1007_s00371_021_02248_6 crossref_primary_10_1109_TVCG_2022_3209439 crossref_primary_10_1145_3072959_3073644 crossref_primary_10_1002_poc_3912 crossref_primary_10_1016_j_cag_2022_12_003 crossref_primary_10_1109_TVCG_2023_3326592 crossref_primary_10_1111_cgf_13691 crossref_primary_10_1111_cgf_70206 crossref_primary_10_1111_cgf_13177 crossref_primary_10_1109_TVCG_2020_3030394 crossref_primary_10_1109_TVCG_2017_2743938 crossref_primary_10_1007_s10707_022_00472_3 crossref_primary_10_1111_cgf_14209 crossref_primary_10_1007_s12650_019_00588_z crossref_primary_10_1109_TVCG_2016_2599040 crossref_primary_10_1109_TVCG_2022_3209424 crossref_primary_10_1109_TVCG_2018_2864846 crossref_primary_10_1109_TVCG_2025_3525974 |
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| Copyright | 2015 The Author(s) Computer Graphics Forum © 2015 The Eurographics Association and John Wiley & Sons Ltd. Published by John Wiley & Sons Ltd. 2015 The Eurographics Association and John Wiley & Sons Ltd. Distributed under a Creative Commons Attribution 4.0 International License |
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| References_xml | – reference: Kniss J., Kindlmann G., Hansen C.: Multidimensional Transfer Functions for Interactive Volume Rendering. IEEE Transactions on Visualization & Computer Graphics 8, 3 (2002), 270-285. 2, 3, 8 – reference: Lorensen W., Cline H.: Marching cubes: a high resolution 3d surface construction algorithm. ACM Computer Graphics 21 (1987), 163-169. 2 – reference: Lehmann D.J., Theisel H.: Discontinuities in continuous scatterplots. IEEE Transactions on Visualization & Computer Graphics 16, 6 (2010), 1291-1300. 2 – reference: Nielson G.M.: On Marching Cubes. IEEE Transactions on Visualization and Computer Graphics 9, 3 (2003), 283-297. 4 – reference: Salama C., Keller M., Kohlmann P.: High-Level User Interfaces for Transfer Function Design with Semantics. IEEE Transactions on Visualization & Computer Graphics 12, 5 (Sept 2006), 1021-1028. 3 – reference: Edelsbrunner H., Harer J.: Jacobi Sets of Multiple Morse Functions. Cambridge University Press, 2004, pp. 37-57. 2 – reference: Laidlaw D.: Geometric Model Extraction from Magnetic Resonance Volume Data. PhD thesis, California Institute of Technology, 1995. 3 – reference: Kotava N., Knoll A., Hagen H.: Morse-smale decomposition of multivariate transfer function space for separably-sampled volume rendering. Computer Aided Geometric Design 30, 6 (2013), 549-556. 3 – reference: Wenger R.: Isosurfaces: Geometry, Topology, and Algorithms. A K Peters/CRC Press, 2013. 2 – reference: Zhou L., Hansen C.: GuideME: Slice-guided Semiautomatic Multivariate Exploration of Volumes. Computer Graphics Forum 33, 3 (2014), 151-160. 3 – reference: Kehrer J., Hauser H.: Visualization and visual analysis of multifaceted scientific data: A survey. IEEE Transactions on Visualization & Computer Graphics 19, 3 (2013), 495-513. 3 – reference: Levoy M.: Volume Rendering: Display of Surfaces from Volume Data. IEEE Computer Graphics and Applications 8, 3 (1988), 29-37. 3 – reference: Saeki O.: Topology of Singular Fibers of Differentiable Maps. No. 1854 in Lecture Notes in Mathematics. Springer, 2004. 3 – reference: Gurijala K.C., Wang L., Kaufman A.: Cumulative heat diffusion using volume gradient operator for volume analysis. Visualization and Computer Graphics, IEEE Transactions on 18, 12 (2012), 2069-2077. 3 – reference: Guenther D., Alvarez-Boto R., Contreras-Garcia J., Piquemal J., Tierny J.: Characterizing molecular interactions in chemical systems. IEEE Transactions on Visualization & Computer Graphics 20, 12 (2014), 2476-2485. 6 – reference: Newman T.S., Yi H.: A survey of the marching cubes algorithm. Computers & Graphics 30, 5 (2006), 854-879. 2 – reference: Carr H., Duke D.: Joint Contour Nets. IEEE Transactions on Visualization & Computer Graphics 20, 8 (2014), 1100-1113. 2, 9 – reference: Maciejewski R., Woo I., Chen W., Ebert D.S.: Structuring feature space: A non-parametric method for volumetric transfer function generation. IEEE Transactions on Visualization & Computer Graphics 15, 6 (2009), 1473-1480. 3 – reference: Sereda P., Bartroli A., Serlie I., Gerritsen F.: Visualization of boundaries in volumetric data sets using LH histograms. IEEE Transactions on Visualization & Computer Graphics 12, 2 (March 2006), 208-218. 2 – reference: Guo H., Mao N., Yuan X.: Wysiwyg (what you see is what you get) volume visualization. IEEE Transactions on Visualization & Computer Graphics 17, 12 (2011), 2106-2114. 3 – reference: Kniss J., Premoze S., Ikits M., Lefohn A., Hansen C., Praun E.: Gaussian transfer functions for multifield volume visualization. In Proceedings of IEEE Visualization 2003 (October 2003), pp. 497-504. 3 – reference: Contreras-García J., Johnson E.R., Keinan S., Chaudret R., Piquemal J.-P., Beratan D.N., Yang W.: NCIPLOT: A Program for Plotting Noncovalent Interaction Regions. 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| Snippet | Scientific visualization has many effective methods for examining and exploring scalar and vector fields, but rather fewer for bivariate fields. We report the... |
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| SubjectTerms | Categories and Subject Descriptors (according to ACM CCS) Computer graphics Computer Science Construction Extraction Fibers I.3.5 [Computer Graphics]: Computational Geometry and Object Modelling-Curve I.3.5 [Computer Graphics]: Computational Geometry and Object Modelling—Curve, surface, solid and object representations Interactive Mathematical analysis Multivariate analysis Quantitative analysis Rendering Scalars solid and object representations Studies surface Visualization |
| Title | Fiber Surfaces: Generalizing Isosurfaces to Bivariate Data |
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