Understanding Error Sensitivity in Checkpointing for Linear System Solvers

Fault tolerance in large-scale iterative solvers is critical, yet traditional checkpointing methods often impose significant storage overhead. In this study, we evaluate the compression error introduced from lossy compression in the Conjugate Gradient method. We systematically investigate how various compressor configurations such as numerical error bounds, error modes, and prediction algorithms influence compressed checkpoint size, compression error, and extra iterations after recovery. Our analysis reveals key trade-offs between storage efficiency and recovery overhead.

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Published
2025-07-20
DOI
https://doi.org/10.1145/3731545.3735118
Primary Topic
Formal Methods in Verification
Type
article
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article

Understanding Error Sensitivity in Checkpointing for Linear System Solvers

Guanpeng Li, Jerry Li, Bohan Zhang, Yafan Huang
Formal Methods in Verification
article

Understanding Error Sensitivity in Checkpointing for Linear System Solvers

Guanpeng Li, Jerry Li, Bohan Zhang, Yafan Huang
article en

Abstract

Fault tolerance in large-scale iterative solvers is critical, yet traditional checkpointing methods often impose significant storage overhead. In this study, we evaluate the compression error introduced from lossy compression in the Conjugate Gradient method. We systematically investigate how various compressor configurations such as numerical error bounds, error modes, and prediction algorithms influence compressed checkpoint size, compression error, and extra iterations after recovery. Our analysis reveals key trade-offs between storage efficiency and recovery overhead.

University of Iowa (US)
Openalex Percentile: Top 74%
Formal Methods in Verification
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