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A Multiresolution Volume Rendering Framework for LargeScale TimeVarying Data Visualization

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Distribute units in each bucket in a round-robin fashion. WTSP tree traversal ... NSF Career Award CCF-0346883. DOE Early Career Principal Investigator Award ... – PowerPoint PPT presentation

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Title: A Multiresolution Volume Rendering Framework for LargeScale TimeVarying Data Visualization


1
A Multiresolution Volume Rendering Framework for
Large-Scale Time-Varying Data Visualization
  • Chaoli Wang1, Jinzhu Gao2,
  • Liya Li1, Han-Wei Shen1
  • 1The Ohio State University
  • 2Oak Ridge National Laboratory

2
Introduction
  • Large-scale numerical simulation
  • Richtmyer-Meshkov Instability (RMI) data _at_ LLNL
  • 2,048 2,048 1,920 grid
  • 960 (8 8 15) nodes of the IBM-SP system
  • 7.5 GB per time step, output 274 time steps
  • Goal
  • Data exploration
  • Quick overview, detail on demand
  • Approach
  • Multiresolution data representation
  • Error-controlled parallel rendering

3
Challenge
  • Compact hierarchical data representation
  • Allow specifying different spatial and temporal
    resolutions for rendering
  • Long chains of parent-child node dependency
  • Data dependency among processors
  • Balance the workload for parallel rendering

4
Algorithm Overview
The algorithm flow for large-scale time-varying
data visualization
5
Wavelet-Based Time Space Partitioning Tree
  • The WTSP tree
  • Space-time hierarchical data structure to
    organize time-varying data
  • An octree (spatial hierarchy) of binary trees
    (temporal hierarchy)
  • Originate from the TSP tree Shen et al. 1999
  • Borrow the idea of the wavelet tree Guthe et al.
    2002

6
Wavelet-Based Time Space Partitioning Tree
  • WTSP tree construction
  • Two-stage block-wise wavelet transform and
    compression process
  • Build a spatial hierarchy in the form of an
    octree for each time step
  • Merge the same octree nodes across time into
    binary time trees

7
Hierarchical Spatial and Temporal Error Metric
se(T) Si0..7MSE(T, Ti) MAXse(Ti)i0..7
  • Based on MSE calculation
  • Compare the error of each block with its children

te(T) MSE(T, Tl) MSE(T, Tr) MAXte(Tl),
te(Tr)
8
Storing Reconstructed Data for Space-Time Tradeoff
  • Alleviate data dependency
  • EVERY-K scheme

ho 6, ht 4 ko 2, kt 2
9
WTSP Tree Partition and Data Distribution
  • Eliminate dependency among processors
  • Distribution units

ho 6, ht 4 ko 2, kt 2
10
WTSP Tree Partition and Data Distribution
  • Space-filling curve traversal
  • Neighboring blocks of similar spatial-temporal
    resolution should be evenly distributed to
    different processors
  • Space-filling curve preserves locality, always
    visits neighboring blocks first
  • Traverse the volume to create a one-dimensional
    ordering of the blocks

11
WTSP Tree Partition and Data Distribution
  • Error-guided bucketization
  • Data blocks with similar spatial and temporal
    errors should be distributed to different
    processors
  • Create buckets with different spatial-temporal
    error intervals

12
WTSP Tree Partition and Data Distribution
  • Error-guided bucketization
  • Bucketize the distribution units when performing
    hierarchical space-filling curve traversals
  • Distribute units in each bucket in a round-robin
    fashion

13
Run-Time Rendering
  • WTSP tree traversal
  • User specifies time step and tolerances of both
    spatial and temporal errors
  • Traverse octree skeleton and the binary time
    trees for each encountered octree node
  • A sequence of data blocks is identified in
    back-to-front order for rendering

14
Run-Time Rendering
  • Data block reconstruction
  • Get low-pass filtered subblock from its parent
    node
  • Decode high-pass filtered wavelet coefficients
  • Perform inverse 3D wavelet transform
  • Reduce reconstruction time from O(c1ho c2hoht)
    to O(c1ko c2kokt), where
  • c1 time to perform an inverse 3D wavelet
    transform
  • c2 time to perform an inverse 1D wavelet
    transform
  • ho the height of the octree
  • ht the height of the time tree
  • ko of levels in an octree node group
  • kt of levels in a time tree node group

15
Run-Time Rendering
  • Parallel Volume Rendering
  • Each processor renders the data blocks identified
    by the WTSP tree traversal and assigned to it
    during the data distribution stage
  • Cache reconstructed data for subsequent frames
  • Screen tiles partition
  • Image composition

16
Results
  • Data sets and wavelet transforms

17
Results
  • Testing environment
  • A PC cluster consisting of 32 2.4 GHz Pentium 4
    processors connected by Dolphin networks
  • Performance
  • Software raycasting
  • 96.53 parallel CPU utilization, or a speedup of
    30.89 times for 32 processors

18
Results
  • Data distribution with EVERY-K scheme (ko 2, kt
    2)

RMI data set
SPOT data set
19
Results
  • Rendering balance result

RMI data set
SPOT data set
20
Results
  • The timing result with 5122 output image
    resolution

21
Results
  • Rendering of RMI data set at selected time steps

1st 536
8th 743
15th 1,317
32th 1,625
22
Results
  • Rendering of SPOT data set at selected time steps

1st 2,558
12th 2,743
21th 2,392
30th 2,461
23
Results
  • Multiresolution volume rendering

RMI data set, 11th time step
SPOT data set, 5th time step
24
Conclusion Future Work
  • Multiresolution volume rendering framework for
    large-scale time-varying data visualization
  • Hierarchical WTSP tree data representation
  • Data partition and distribution scheme
  • Parallel volume rendering algorithm
  • Future work
  • Utilize graphics hardware for wavelet
    reconstruction and rendering speedup
  • Incorporate optimal feature-preserving wavelet
    transforms for feature detection

25
Acknowledgements
  • Funding agencies
  • NSF ITR grant ACI-0325934
  • NSF Career Award CCF-0346883
  • DOE Early Career Principal Investigator Award
    DE-FG02-03ER25572
  • Data sets
  • Mark Duchaineau _at_ LLNL
  • John Clyne _at_ NCAR
  • Testing environment
  • Jack Dongarra and Clay England _at_ UTK
  • Don Stredney and Dennis Sessanna _at_ OSC
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