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Comprehensive Survey on Error-Bounded Lossy Compression Techniques for Scientific Datasets


Conceitos Básicos
This survey provides a comprehensive overview of emerging error-bounded lossy compression techniques for scientific datasets, including a taxonomy of compression models, a detailed analysis of key compression modules, and an in-depth review of state-of-the-art error-bounded lossy compressors and their applications.
Resumo

This survey presents a thorough understanding of error-bounded lossy compression techniques for scientific datasets. It covers the following key aspects:

  1. Taxonomy of Compression Models:
  • The survey summarizes an insightful taxonomy of lossy compression into 6 classic compression models, including decimation/sampling, bit manipulation, transformation, prediction, HOSVD, and deep learning.
  • Each model is described in terms of its pros, cons, and typical use cases.
  1. Compression Modules and Techniques:
  • The survey provides a comprehensive survey of over 10 commonly used compression components/modules, such as pointwise data prediction, quantization, wavelet transform, Tucker decomposition, and deep neural networks.
  • The working principles and characteristics of these modules are discussed in detail.
  1. State-of-the-Art Lossy Compressors:
  • The survey analyzes 30+ state-of-the-art error-bounded lossy compressors, including both general-purpose and domain-specific compressors.
  • 12 representative compressors are studied in-depth to understand how they combine various compression modules in their designs.
  1. Applications and Use Cases:
  • The survey provides a comprehensive survey of many emerging parallel scientific applications and distributed use cases that leverage error-bounded lossy compression techniques.
  • The benefits, challenges, and trade-offs of using lossy compression in these applications are discussed.

Overall, this survey serves as a valuable resource for the scientific computing, high-performance computing, and big data communities to understand the latest developments in error-bounded lossy compression for scientific datasets.

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Estatísticas
Error-bounded lossy compression can significantly reduce the data storage/transfer burden while preserving the reconstructed data fidelity. Many scientific applications can benefit from error-bounded lossy compression, including: Reducing storage footprint for large-scale scientific simulations Decreasing memory footprint for quantum computing Avoiding recomputation cost in scientific simulations Accelerating checkpoint/restart Improving I/O performance Reducing data stream intensity
Citações
"Error-bounded lossy compression has been effective in significantly reducing the data storage/transfer burden while preserving the reconstructed data fidelity very well." "Studies have showed that the reconstructed data of lossy compressors are acceptable to users for their post hoc analysis as long as the compression errors can be controlled to a certain extent."

Principais Insights Extraídos De

by Sheng Di,Jin... às arxiv.org 04-04-2024

https://arxiv.org/pdf/2404.02840.pdf
A Survey on Error-Bounded Lossy Compression for Scientific Datasets

Perguntas Mais Profundas

How can error-bounded lossy compression be further improved to achieve even higher compression ratios while maintaining high reconstruction quality?

Error-bounded lossy compression can be enhanced to achieve higher compression ratios and maintain high reconstruction quality through several approaches. One way is to optimize the prediction algorithms used in the compression process. By developing more advanced prediction models that can accurately forecast data values, the compression process can reduce the amount of information that needs to be stored while ensuring that the reconstructed data remains faithful to the original. Additionally, exploring more efficient quantization techniques can help in achieving higher compression ratios. Fine-tuning the quantization process to better match the data distribution and adjusting the quantization intervals based on the specific characteristics of the dataset can lead to improved compression performance. Furthermore, incorporating advanced encoding and decoding schemes, such as adaptive entropy coding or context-based modeling, can also contribute to enhancing compression ratios without compromising reconstruction quality. By leveraging these techniques, the compression pipeline can better capture the underlying patterns in the data and represent them more efficiently.

How can error-bounded lossy compression be seamlessly integrated into existing scientific workflows and applications to maximize its benefits?

To seamlessly integrate error-bounded lossy compression into existing scientific workflows and applications, it is essential to consider the following strategies: Compatibility: Ensure that the compression algorithms are compatible with the existing data formats and processing pipelines to facilitate easy integration without significant modifications. Automation: Implement automated compression and decompression processes that can be seamlessly incorporated into the workflow without manual intervention, enabling efficient data processing. Scalability: Design the compression framework to scale with the volume and complexity of scientific data, allowing for seamless integration into large-scale scientific applications. Metadata Preservation: Ensure that essential metadata and information related to the compression process are preserved to maintain data integrity and facilitate data interpretation post-compression. Performance Monitoring: Implement mechanisms to monitor the performance of the compression process in real-time to optimize parameters and ensure efficient utilization of resources. By following these strategies, error-bounded lossy compression can be effectively integrated into scientific workflows, maximizing its benefits in terms of data storage, transfer, and processing efficiency.

What are the potential challenges and limitations of using deep learning-based techniques for error-bounded lossy compression of scientific datasets?

While deep learning-based techniques offer promising opportunities for error-bounded lossy compression of scientific datasets, they also present several challenges and limitations: Complexity: Deep learning models can be computationally intensive and require significant resources for training and deployment, which may pose challenges in terms of scalability and efficiency, especially for large-scale scientific datasets. Interpretability: Deep learning models are often considered black boxes, making it challenging to interpret how they make decisions, which can be a limitation in scientific applications where transparency and explainability are crucial. Data Dependency: Deep learning models require large amounts of labeled data for training, which may be scarce or expensive to obtain in scientific domains, limiting the applicability of these techniques. Generalization: Deep learning models may struggle to generalize well to unseen data or new datasets, leading to potential performance degradation when applied to diverse scientific datasets. Overfitting: Deep learning models are susceptible to overfitting, especially when trained on limited data, which can result in poor generalization and reduced compression quality. Addressing these challenges and limitations requires careful consideration of model design, data availability, interpretability, and generalization capabilities when leveraging deep learning-based techniques for error-bounded lossy compression of scientific datasets.
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