Towards Understanding Label Smoothing
This work provides foundational insights into LSR for researchers in optimization and deep learning, though it is incremental as it builds on existing regularization techniques.
The paper tackles the lack of theoretical understanding of label smoothing regularization (LSR) in deep learning by analyzing its convergence for non-convex problems, showing it reduces variance and speeds up training, and proposes a two-stage algorithm (TSLA) that improves convergence and is empirically validated on ResNet models.
Label smoothing regularization (LSR) has a great success in training deep neural networks by stochastic algorithms such as stochastic gradient descent and its variants. However, the theoretical understanding of its power from the view of optimization is still rare. This study opens the door to a deep understanding of LSR by initiating the analysis. In this paper, we analyze the convergence behaviors of stochastic gradient descent with label smoothing regularization for solving non-convex problems and show that an appropriate LSR can help to speed up the convergence by reducing the variance. More interestingly, we proposed a simple yet effective strategy, namely Two-Stage LAbel smoothing algorithm (TSLA), that uses LSR in the early training epochs and drops it off in the later training epochs. We observe from the improved convergence result of TSLA that it benefits from LSR in the first stage and essentially converges faster in the second stage. To the best of our knowledge, this is the first work for understanding the power of LSR via establishing convergence complexity of stochastic methods with LSR in non-convex optimization. We empirically demonstrate the effectiveness of the proposed method in comparison with baselines on training ResNet models over benchmark data sets.