4.3 Article

Speed-up of the Matrix Computation on the Ridge Regression

期刊

出版社

KSII-KOR SOC INTERNET INFORMATION
DOI: 10.3837/tiis.2021.10.001

关键词

Machine Learning; Matrix Computation; Ridge Regression; Series Expansion; Simulation Acceleration

资金

  1. Institute of Information & communications Technology Planning & Evaluation (IITP) - Korea government (MSIT) [2019-0-00098]
  2. National Research Foundation of Korea (NRF) - Ministry of Science, ICT & Future Planning [NRF -2019R1G1A1007832]

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Artificial intelligence is at the core of the 4th industrial revolution, with big data technology and rapid data analysis being essential. Ridge regression is a technique that reduces sensitivity to outlier information, while a new algorithm introduced in this study improves the speed of ridge regression estimator calculation through series expansion and computation recycle, showing excellent speed and accuracy.
Artificial intelligence has emerged as the core of the 4th industrial revolution, and large amounts of data processing, such as big data technology and rapid data analysis, are inevitable. The most fundamental and universal data interpretation technique is an analysis of information through regression, which is also the basis of machine learning. Ridge regression is a technique of regression that decreases sensitivity to unique or outlier information. The time-consuming calculation portion of the matrix computation, however, basically includes the introduction of an inverse matrix. As the size of the matrix expands, the matrix solution method becomes a major challenge. In this paper, a new algorithm is introduced to enhance the speed of ridge regression estimator calculation through series expansion and computation recycle without adopting an inverse matrix in the calculation process or other factorization methods. In addition, the performances of the proposed algorithm and the existing algorithm were compared according to the matrix size. Overall, excellent speed-up of the proposed algorithm with good accuracy was demonstrated.

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