New Solutions Based on the Generalized Eigenvalue Problem for the Data Collaboration Analysis
Yuta Kawakami, Yuichi Takano, Akira Imakura

TL;DR
This paper introduces a novel approach to Data Collaboration Analysis using generalized eigenvalue problems, improving the construction of collaborative functions and achieving higher predictive accuracy in real-world datasets.
Contribution
It formulates the optimization problem via matrix segmentation and proposes a solution based on generalized eigenvalue problems, enhancing collaborative function construction.
Findings
Proposed method outperforms existing methods in predictive accuracy.
Effective matrix segmentation and weighting improve collaborative function construction.
Algorithms tailored to specific situations enhance efficiency.
Abstract
In recent years, the accumulation of data across various institutions has garnered attention for the technology of confidential data analysis, which improves analytical accuracy by sharing data between multiple institutions while protecting sensitive information. Among these methods, Data Collaboration Analysis (DCA) is noted for its efficiency in terms of computational cost and communication load, facilitating data sharing and analysis across different institutions while safeguarding confidential information. However, existing optimization problems for determining the necessary collaborative functions have faced challenges, such as the optimal solution for the collaborative representation often being a zero matrix and the difficulty in understanding the process of deriving solutions. This research addresses these issues by formulating the optimization problem through the segmentation…
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Taxonomy
TopicsAdvanced Research in Systems and Signal Processing · Complex Network Analysis Techniques · Opinion Dynamics and Social Influence
