TY  - EJOU
AU  - Hemmi, Kazuki 
AU  - Tanigaki, Yuki 
AU  - Hara, Kaisei 
AU  - Onishi, Masaki 

TI  - Graph-Embedded Neural Architecture Search: A Variational Approach for Optimized Model Design
T2  - Computers, Materials \& Continua

PY  - 2025
VL  - 84
IS  - 2
SN  - 1546-2226

AB  - Neural architecture search (NAS) optimizes neural network architectures to align with specific data and objectives, thereby enabling the design of high-performance models without specialized expertise. However, a significant limitation of NAS is that it requires extensive computational resources and time. Consequently, performing a comprehensive architectural search for each new dataset is inefficient. Given the continuous expansion of available datasets, there is an urgent need to predict the optimal architecture for the previously unknown datasets. This study proposes a novel framework that generates architectures tailored to unknown datasets by mapping architectures that have demonstrated effectiveness on the existing dataset into a latent feature space. As NAS is inherently represented as graph structures, we employed an encoder-decoder transformation model based on variational graph auto-encoders to perform this latent feature mapping. The encoder-decoder transformation model demonstrates strong capability in extracting features from graph structures, making it particularly well-suited for mapping NAS architectures. By training variational graph auto-encoders on existing high-quality architectures, the proposed method constructs a latent space and facilitates the design of optimal architectures for diverse datasets. Furthermore, to effectively define similarity among architectures, we propose constructing the latent space by incorporating both dataset and task features. Experimental results indicate that our approach significantly enhances search efficiency and outperforms conventional methods in terms of model performance.
KW  - Neural architecture search; automated machine learning; artificial intelligence; deep learning; graph neural network

DO  - 10.32604/cmc.2025.064969