Out-of-core compression and decompression of large n-dimensional scalar fields

We present a simple method for compressing very large and regularly sampled scalar fields. Our method is particularlyattractive when the entire data set does not fit in memory and when the sampling rate is high relative to thefeature size of the scalar field in all dimensions. Although we report res...

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Veröffentlicht in:Computer graphics forum Jg. 22; H. 3; S. 343 - 348
Hauptverfasser: Ibarria, Lawrence, Lindstrom, Peter, Rossignac, Jarek, Szymczak, Andrzej
Format: Journal Article Tagungsbericht
Sprache:Englisch
Veröffentlicht: Oxford, UK Blackwell Publishing, Inc 01.09.2003
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ISSN:0167-7055, 1467-8659
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Abstract We present a simple method for compressing very large and regularly sampled scalar fields. Our method is particularlyattractive when the entire data set does not fit in memory and when the sampling rate is high relative to thefeature size of the scalar field in all dimensions. Although we report results for and data sets, the proposedapproach may be applied to higher dimensions. The method is based on the new Lorenzo predictor, introducedhere, which estimates the value of the scalar field at each sample from the values at processed neighbors. The predictedvalues are exact when the n‐dimensional scalar field is an implicit polynomial of degree n− 1. Surprisingly,when the residuals (differences between the actual and predicted values) are encoded using arithmetic coding,the proposed method often outperforms wavelet compression in anL∞sense. The proposed approach may beused both for lossy and lossless compression and is well suited for out‐of‐core compression and decompression,because a trivial implementation, which sweeps through the data set reading it once, requires maintaining only asmall buffer in core memory, whose size barely exceeds a single (n−1)‐dimensional slice of the data. Categories and Subject Descriptors (according to ACM CCS): I.3.5 [Computer Graphics]: Compression, scalar fields,out‐of‐core.
AbstractList We present a simple method for compressing very large and regularly sampled scalar fields. Our method is particularlyattractive when the entire data set does not fit in memory and when the sampling rate is high relative to thefeature size of the scalar field in all dimensions. Although we report results for and data sets, the proposedapproach may be applied to higher dimensions. The method is based on the new Lorenzo predictor, introducedhere, which estimates the value of the scalar field at each sample from the values at processed neighbors. The predictedvalues are exact when the n‐dimensional scalar field is an implicit polynomial of degree n − 1 . Surprisingly,when the residuals (differences between the actual and predicted values) are encoded using arithmetic coding,the proposed method often outperforms wavelet compression in an L ∞ sense. The proposed approach may beused both for lossy and lossless compression and is well suited for out‐of‐core compression and decompression,because a trivial implementation, which sweeps through the data set reading it once, requires maintaining only asmall buffer in core memory, whose size barely exceeds a single ( n −1)‐ dimensional slice of the data. Categories and Subject Descriptors (according to ACM CCS): I.3.5 [Computer Graphics]: Compression, scalar fields,out‐of‐core.
We present a simple method for compressing very large and regularly sampled scalar fields. Our method is particularlyattractive when the entire data set does not fit in memory and when the sampling rate is high relative to thefeature size of the scalar field in all dimensions. Although we report results for and data sets, the proposedapproach may be applied to higher dimensions. The method is based on the new Lorenzo predictor, introducedhere, which estimates the value of the scalar field at each sample from the values at processed neighbors. The predictedvalues are exact when the n‐dimensional scalar field is an implicit polynomial of degree n− 1. Surprisingly,when the residuals (differences between the actual and predicted values) are encoded using arithmetic coding,the proposed method often outperforms wavelet compression in anL∞sense. The proposed approach may beused both for lossy and lossless compression and is well suited for out‐of‐core compression and decompression,because a trivial implementation, which sweeps through the data set reading it once, requires maintaining only asmall buffer in core memory, whose size barely exceeds a single (n−1)‐dimensional slice of the data. Categories and Subject Descriptors (according to ACM CCS): I.3.5 [Computer Graphics]: Compression, scalar fields,out‐of‐core.
We present a simple method for compressing very large and regularly sampled scalar fields. Our method is particularly attractive when the entire data set does not fit in memory and when the sampling rate is high relative to the feature size of the scalar field in all dimensions. Although we report results for R{sup 3} and R{sup 4} data sets, the proposed approach may be applied to higher dimensions. The method is based on the new Lorenzo predictor, introduced here, which estimates the value of the scalar field at each sample from the values at processed neighbors. The predicted values are exact when the n-dimensional scalar field is an implicit polynomial of degree n-1. Surprisingly, when the residuals (differences between the actual and predicted values) are encoded using arithmetic coding, the proposed method often outperforms wavelet compression in an L{infinity} sense. The proposed approach may be used both for lossy and lossless compression and is well suited for out-of-core compression and decompression, because a trivial implementation, which sweeps through the data set reading it once, requires maintaining only a small buffer in core memory, whose size barely exceeds a single n-1 dimensional slice of the data.
Author Rossignac, Jarek
Ibarria, Lawrence
Lindstrom, Peter
Szymczak, Andrzej
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  surname: Ibarria
  fullname: Ibarria, Lawrence
  organization: GVU Center, College of Computing, Georgia Institute of Technology, Atlanta, USA
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  givenname: Peter
  surname: Lindstrom
  fullname: Lindstrom, Peter
  organization: †Lawrence Livermore National Laboratory, Livermore, USA
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  givenname: Jarek
  surname: Rossignac
  fullname: Rossignac, Jarek
  organization: GVU Center, College of Computing, Georgia Institute of Technology, Atlanta, USA
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  givenname: Andrzej
  surname: Szymczak
  fullname: Szymczak, Andrzej
  organization: GVU Center, College of Computing, Georgia Institute of Technology, Atlanta, USA
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Cites_doi 10.1007/978-1-4757-2939-9
10.1145/383745.383747
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References_xml – reference: S. Guthe and W. Straβer, "Real-time decompression and visualization of animated volume data," Visualization '01, pp. 349-356, 2001.
– reference: A. Mirin, R. Cohen, B. Curtis, W. Dannevik, A. Dimitis, M. Duchaineau, D. Eliason, D. Schikore, S. Anderson, D. Porter, P. Woodward, L. Shieh and S. White, "Very High Resolution Simulation of Compressible Turbulence on the IBM-SP System,"Supercomputing '99, 1999.
– reference: T. Bell, I.H. Witten and J.G. Cleary, "Modelling for Text Compression,"ACM Computing Surveys, 21(4), pp. 557-591, Dec. 1989.
– reference: M. Isenburg and S. Gumhold, "Out-of-Core Compression for Gigantic Polygon Meshes," ACM SIGGRAPH 2003, to appear.
– reference: J. Ho, K. Lee and D. Kriegman, "Compressing large polygonal models,"Visualization '01, pp. 133-140, 2001.
– reference: E. Lum, K.-L. Ma and J. Clyne, "Texture hardware assisted rendering of time-varying volume data,"Visualization '01, pp. 262-270, 2001.
– reference: V. Pascucci and R.J. Frank, "Global Static Indexing for Real-Time Exploration of Very Large Regular Grids,"Supercomputing 2001, Nov. 2001.
– reference: K. Anagnostou, T. Atherton and A. Waterfall, "4D volume rendering with the Shear Warp factorisation,"Symp. Volume Visualization and Graphics '00, pp. 129-137, Oct. 2000.
– reference: C. Touma and C. Gotsman, "Triangle mesh compression,"Graphics Interface '98, pp. 26-34, 1998.
– reference: A. Said and W.A. Pearlman, "A New Fast and Efficient Image Codec Based on Set Partitioning in Hierarchical Trees,"IEEE Transactions on Circuits and Systems for Video Technology, 6(3), pp. 243-250, June 1996.
– reference: J. Fowler and R. Yagel, "Lossless Compression of Volume Data," 1994 Symposium on Volume Visualization, pp. 43-50, Oct. 1994.
– reference: S. Mennon and M. Rizk, "Large-eddy simulations of three dimensional impinging jets,"Intl. J. Comp. Fluid Dynam. 7(3), pp. 275-290, 1996.
– reference: C. Bajaj, I. Ihm and S. Park, "3D RGB Image Compression for Interactive Applications," ACM Transactions on Graphics, 20(1), pp. 10-38, 2001.
– reference: C.T. Silva, Y.-J. Chiang, J. El-Sana and P. Lindstrom, "Out-Of-Core Algorithms for Scientific Visualization and Computer Graphics," Visualization '02Course Notes, Oct. 2002.
– reference: T. Chiueh, C. Yang, T. He, H. Pfister and A. Kaufman, "Integrated volume compression and visualization," Visualization '97, pp. 329-336, Oct. 1997.
– article-title: “Out‐of‐Core Compression for Gigantic Polygon Meshes,”
  publication-title: ACM SIGGRAPH 2003
– volume: 7
  start-page: 275
  issue: 3
  year: 1996
  end-page: 290
  article-title: “Large‐eddy simulations of three dimensional impinging jets,”
  publication-title: Intl. J. Comp. Fluid Dynam.
– start-page: 349
  year: 2001
  end-page: 356
  article-title: “Real‐time decompression and visualization of animated volume data,”
  publication-title: Visualization '01
– start-page: 133
  year: 2001
  end-page: 140
  article-title: “Compressing large polygonal models,”
  publication-title: Visualization '01
– start-page: 129
  year: Oct. 2000
  end-page: 137
  article-title: “4D volume rendering with the Shear Warp factorisation,”
  publication-title: Symp. Volume Visualization and Graphics '00
– volume: 20
  start-page: 10
  issue: 1
  year: 2001
  end-page: 38
  article-title: “3D RGB Image Compression for Interactive Applications,”
  publication-title: ACM Transactions on Graphics
– start-page: 262
  year: 2001
  end-page: 270
  article-title: “Texture hardware assisted rendering of time‐varying volume data,”
  publication-title: Visualization '01
– year: 1997
– year: June 1998
– year: 1999
  article-title: “Very High Resolution Simulation of Compressible Turbulence on the IBM‐SP System,”
  publication-title: Supercomputing '99
– start-page: 329
  year: Oct. 1997
  end-page: 336
  article-title: “Integrated volume compression and visualization,”
  publication-title: Visualization '97
– volume: 6
  start-page: 243
  issue: 3
  year: June 1996
  end-page: 250
  article-title: “A New Fast and Efficient Image Codec Based on Set Partitioning in Hierarchical Trees,”
  publication-title: IEEE Transactions on Circuits and Systems for Video Technology
– start-page: 26
  year: 1998
  end-page: 34
  article-title: “Triangle mesh compression,”
  publication-title: Graphics Interface '98
– start-page: 43
  year: Oct. 1994
  end-page: 50
  article-title: “Lossless Compression of Volume Data,”
  publication-title: 1994 Symposium on Volume Visualization
– year: Oct. 2002
  article-title: “Out‐Of‐Core Algorithms for Scientific Visualization and Computer Graphics,”
  publication-title: Visualization '02
– year: Nov. 2001
  article-title: “Global Static Indexing for Real‐Time Exploration of Very Large Regular Grids,”
  publication-title: Supercomputing 2001
– volume: 21
  start-page: 557
  issue: 4
  year: Dec. 1989
  end-page: 591
  article-title: “Modelling for Text Compression,”
  publication-title: ACM Computing Surveys
– ident: e_1_2_10_5_2
  doi: 10.1007/978-1-4757-2939-9
– ident: e_1_2_10_19_2
– ident: e_1_2_10_16_2
  article-title: “Out‐of‐Core Compression for Gigantic Polygon Meshes,”
  publication-title: ACM SIGGRAPH 2003
– ident: e_1_2_10_12_2
  doi: 10.1145/383745.383747
– ident: e_1_2_10_9_2
  doi: 10.1145/331532.331601
– year: 2001
  ident: e_1_2_10_7_2
  article-title: “Global Static Indexing for Real‐Time Exploration of Very Large Regular Grids,”
  publication-title: Supercomputing 2001
– ident: e_1_2_10_8_2
  doi: 10.1145/76894.76896
– year: 2002
  ident: e_1_2_10_15_2
  article-title: “Out‐Of‐Core Algorithms for Scientific Visualization and Computer Graphics,”
  publication-title: Visualization '02
– start-page: 133
  year: 2001
  ident: e_1_2_10_18_2
  article-title: “Compressing large polygonal models,”
  publication-title: Visualization '01
– start-page: 26
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Snippet We present a simple method for compressing very large and regularly sampled scalar fields. Our method is particularlyattractive when the entire data set does...
We present a simple method for compressing very large and regularly sampled scalar fields. Our method is particularly attractive when the entire data set does...
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StartPage 343
SubjectTerms BUFFERS
COMPRESSION
DIMENSIONS
GENERAL AND MISCELLANEOUS//MATHEMATICS, COMPUTING, AND INFORMATION SCIENCE
IMPLEMENTATION
POLYNOMIALS
SAMPLING
SCALAR FIELDS
Title Out-of-core compression and decompression of large n-dimensional scalar fields
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Volume 22
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