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Alan Woodley, Ling-Xiang Tang, Shlomo Geva, Richi Nayak and Timothy Chappell
• Remote sensing is the monitoring of an object without physical
interaction with the object.
• A common example of remote sensing are satellite images which
have been used for socio-environmental analysis for decades
The remote sensing community faces big data challenges, such as:
• Firstly, the volume of satellite images will increase by an order
of magnitude.
• Secondly, the velocity of satellite data generation is increasing,
from a fortnightly or weekly generation to daily and
• Thirdly, satellite images have a high degree of variety since the
same area can completely different in images captured on
different dates. .
The current inability to cluster large datasets is because the
underlying data structures, clustering algorithms and
parallelization approaches are not designed to handle data
that is simultaneously high in volume, velocity and variety the
exact properties of remote sensing data.
The authors presented the K-Tree: a data structure and
clustering algorithm that is able to: gracefully scale to a large
number of objects and clusters; handle streaming data and
handle data with high variety. .
The proposed solution used dataset consisted
of an image captured by the Landsat 5 satellite
sourced from the Geoscience Australia Data
cube.
By using the k tree algorithm the streaming
data will be classified.
The authors used the multi core k-tree system
to extend the algorithm through the multicore
environment that is believed to enhance the
result.
Overall, the original K-Tree algorithm made progress to addressing
big data challenges, namely:
• It addressed the volume challenge since it had logarithmic search
complexity, whereas other approaches had linear (or worse)
search complexity.
• It addressed the velocity challenge since the entire dataset did
not need to be clustered every time new data was generated,
instead relying on the search insert-split-promote paradigm.
• It addressed the variety challenge by building many fine-grained
clusters and not requiring dataset sampling.
The original K-Tree algorithm was a serial implementation since
multiple objects could not be inserted into the tree simultaneously.
The authors proposed a solution by parallelizing the process
multiple workers can insert multiple objects simultaneously.
.
The authors of the paper conducted two separated experiments:
• first, they compare the original (non multicore) K-Tree with a set
of baselines, and
• second, they compared the original K-Tree with the multicore K-
Tree.
 The image contained 4,000 by 4,000 pixels and was preprocessed with
radiometric, atmospheric and bidirectional reflection (BDRF)
corrections.
All experiments were performed on a standard ‘off-the-shelf’
server with 72 Intel 2.3GHZ cores and 512 GB of memory.
The experiments were evaluated across scalability and cluster
quality.
To evaluate scalability with respect to an increasing number of
objects two datasets consisting of 1 million and 16 million pixels
were used as input.
These datasets consisted of the first 1 million pixels and the
complete set of pixels in the input image.
Scalability was evaluated by recording the execution time with
respect to an increasing number of objects and clusters.
Cluster quality was recorded by calculating the normalized
root mean square error (NRMSE). .
Finally the authors compared the
Original K tree and the Multicore K
tree , the result shows that as the
number of workers increased the
execution time of the multicore K-
Tree initially decreased rapidly
before reaching a plateau.
• Based on the problem raised the authors have applied the K-Tree to
spatial dataset, and then extended it to a multicore system.
• They have shown that due to the K-Tree’s search operation possessing
logarithmic complexity, it is three to five orders of magnitude more
efficient than baseline approaches.
• The multicore extension also increases efficiency up to another order
of magnitude.
• These results show the potential of the K-Tree to be applied to very
large, streaming spatial datasets.
Using parallel hierarchical clustering to

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Using parallel hierarchical clustering to

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  • 2. Alan Woodley, Ling-Xiang Tang, Shlomo Geva, Richi Nayak and Timothy Chappell
  • 3. • Remote sensing is the monitoring of an object without physical interaction with the object. • A common example of remote sensing are satellite images which have been used for socio-environmental analysis for decades
  • 4. The remote sensing community faces big data challenges, such as: • Firstly, the volume of satellite images will increase by an order of magnitude. • Secondly, the velocity of satellite data generation is increasing, from a fortnightly or weekly generation to daily and • Thirdly, satellite images have a high degree of variety since the same area can completely different in images captured on different dates. .
  • 5. The current inability to cluster large datasets is because the underlying data structures, clustering algorithms and parallelization approaches are not designed to handle data that is simultaneously high in volume, velocity and variety the exact properties of remote sensing data.
  • 6. The authors presented the K-Tree: a data structure and clustering algorithm that is able to: gracefully scale to a large number of objects and clusters; handle streaming data and handle data with high variety. .
  • 7. The proposed solution used dataset consisted of an image captured by the Landsat 5 satellite sourced from the Geoscience Australia Data cube. By using the k tree algorithm the streaming data will be classified. The authors used the multi core k-tree system to extend the algorithm through the multicore environment that is believed to enhance the result.
  • 8. Overall, the original K-Tree algorithm made progress to addressing big data challenges, namely: • It addressed the volume challenge since it had logarithmic search complexity, whereas other approaches had linear (or worse) search complexity. • It addressed the velocity challenge since the entire dataset did not need to be clustered every time new data was generated, instead relying on the search insert-split-promote paradigm. • It addressed the variety challenge by building many fine-grained clusters and not requiring dataset sampling.
  • 9. The original K-Tree algorithm was a serial implementation since multiple objects could not be inserted into the tree simultaneously. The authors proposed a solution by parallelizing the process multiple workers can insert multiple objects simultaneously. .
  • 10. The authors of the paper conducted two separated experiments: • first, they compare the original (non multicore) K-Tree with a set of baselines, and • second, they compared the original K-Tree with the multicore K- Tree.  The image contained 4,000 by 4,000 pixels and was preprocessed with radiometric, atmospheric and bidirectional reflection (BDRF) corrections.
  • 11. All experiments were performed on a standard ‘off-the-shelf’ server with 72 Intel 2.3GHZ cores and 512 GB of memory. The experiments were evaluated across scalability and cluster quality. To evaluate scalability with respect to an increasing number of objects two datasets consisting of 1 million and 16 million pixels were used as input. These datasets consisted of the first 1 million pixels and the complete set of pixels in the input image.
  • 12. Scalability was evaluated by recording the execution time with respect to an increasing number of objects and clusters. Cluster quality was recorded by calculating the normalized root mean square error (NRMSE). .
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  • 14. Finally the authors compared the Original K tree and the Multicore K tree , the result shows that as the number of workers increased the execution time of the multicore K- Tree initially decreased rapidly before reaching a plateau.
  • 15. • Based on the problem raised the authors have applied the K-Tree to spatial dataset, and then extended it to a multicore system. • They have shown that due to the K-Tree’s search operation possessing logarithmic complexity, it is three to five orders of magnitude more efficient than baseline approaches. • The multicore extension also increases efficiency up to another order of magnitude. • These results show the potential of the K-Tree to be applied to very large, streaming spatial datasets.