Theory-Inspired Path-Regularized Differential Network Architecture Search
This addresses a key bottleneck in neural architecture search for researchers and practitioners by providing a theoretical foundation and practical solution to improve search outcomes.
The paper tackled the problem of differential architecture search (DARTS) selecting architectures with too many skip connections, which degrade performance, by theoretically proving that skip connections converge faster and proposing a path-regularized method to mitigate this, achieving improved results on image classification tasks.
Despite its high search efficiency, differential architecture search (DARTS) often selects network architectures with dominated skip connections which lead to performance degradation. However, theoretical understandings on this issue remain absent, hindering the development of more advanced methods in a principled way. In this work, we solve this problem by theoretically analyzing the effects of various types of operations, e.g. convolution, skip connection and zero operation, to the network optimization. We prove that the architectures with more skip connections can converge faster than the other candidates, and thus are selected by DARTS. This result, for the first time, theoretically and explicitly reveals the impact of skip connections to fast network optimization and its competitive advantage over other types of operations in DARTS. Then we propose a theory-inspired path-regularized DARTS that consists of two key modules: (i) a differential group-structured sparse binary gate introduced for each operation to avoid unfair competition among operations, and (ii) a path-depth-wise regularization used to incite search exploration for deep architectures that often converge slower than shallow ones as shown in our theory and are not well explored during the search. Experimental results on image classification tasks validate its advantages.