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Bing Liu

PROFILE

Bing Liu

Developed a Jacobi rotation-based singular value decomposition (SVD) feature for symmetric matrices in the secretflow/spu repository, focusing on secure and privacy-preserving machine learning workflows. The implementation included core rotation logic, application of rotations, and an iterative diagonalization process to compute singular values and, optionally, singular vectors. Validation was performed against scikit-learn’s TruncatedSVD to ensure correctness and reliability. The work leveraged Python and JAX, drawing on expertise in linear algebra, numerical computing, and scientific computing. Code was aligned with repository standards and prepared for integration into downstream systems, enhancing matrix factorization capabilities for privacy-focused machine learning applications.

Overall Statistics

Feature vs Bugs

100%Features

Repository Contributions

1Total
Bugs
0
Commits
1
Features
1
Lines of code
332
Activity Months1

Work History

April 2025

1 Commits • 1 Features

Apr 1, 2025

April 2025 monthly summary for secretflow/spu. Key feature delivered: Jacobi rotation-based SVD for symmetric matrices, with core rotation logic, application of rotations, and an iterative diagonalization process. It computes singular values and optionally singular vectors, and is validated against scikit-learn's TruncatedSVD. This enhancement strengthens matrix factorization capabilities for secure, privacy-preserving ML workflows and prepares the feature for downstream integration and production use.

Activity

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Quality Metrics

Correctness90.0%
Maintainability80.0%
Architecture80.0%
Performance70.0%
AI Usage20.0%

Skills & Technologies

Programming Languages

Python

Technical Skills

Algorithm ImplementationJAXLinear AlgebraNumerical ComputingScientific Computing

Repositories Contributed To

1 repo

Overview of all repositories you've contributed to across your timeline

secretflow/spu

Apr 2025 Apr 2025
1 Month active

Languages Used

Python

Technical Skills

Algorithm ImplementationJAXLinear AlgebraNumerical ComputingScientific Computing