TY - GEN
T1 - Continual Learning with Dynamic Sparse Training
T2 - 1st Conference on Parsimony and Learning, CPAL 2024
AU - Yildirim, Murat Onur
AU - Gok Yildirim, Elif Ceren
AU - Sokar, Ghada
AU - Mocanu, Decebal Constantin
AU - Vanschoren, Joaquin
N1 - Publisher Copyright:
© 2024 Proceedings of Machine Learning Research
PY - 2024/1/6
Y1 - 2024/1/6
N2 - Continual learning (CL) refers to the ability of an intelligent system to sequentially acquire and retain knowledge from a stream of data with as little computational overhead as possible. To this end; regularization, replay, architecture, and parameter isolation approaches were introduced to the literature. Parameter isolation using a sparse network which enables to allocate distinct parts of the neural network to different tasks and also allows to share of parameters between tasks if they are similar. Dynamic Sparse Training (DST) is a prominent way to find these sparse networks and isolate them for each task. This paper is the first empirical study investigating the effect of different DST components under the CL paradigm to fill a critical research gap and shed light on the optimal configuration of DST for CL if it exists. Therefore, we perform a comprehensive study in which we investigate various DST components to find the best topology per task on well-known CIFAR100 and miniImageNet benchmarks in a task-incremental CL setup since our primary focus is to evaluate the performance of various DST criteria, rather than the process of mask selection. We found that, at a low sparsity level, Erdos-Rényi Kernel (ERK) initialization utilizes the backbone more efficiently and allows to effectively learn increments of tasks. At a high sparsity level, unless it is extreme, uniform initialization demonstrates more reliable and robust performance. In terms of growth strategy; performance is dependent on the defined initialization strategy and the extent of sparsity. Finally, adaptivity within DST components is a promising way for better continual learners.
AB - Continual learning (CL) refers to the ability of an intelligent system to sequentially acquire and retain knowledge from a stream of data with as little computational overhead as possible. To this end; regularization, replay, architecture, and parameter isolation approaches were introduced to the literature. Parameter isolation using a sparse network which enables to allocate distinct parts of the neural network to different tasks and also allows to share of parameters between tasks if they are similar. Dynamic Sparse Training (DST) is a prominent way to find these sparse networks and isolate them for each task. This paper is the first empirical study investigating the effect of different DST components under the CL paradigm to fill a critical research gap and shed light on the optimal configuration of DST for CL if it exists. Therefore, we perform a comprehensive study in which we investigate various DST components to find the best topology per task on well-known CIFAR100 and miniImageNet benchmarks in a task-incremental CL setup since our primary focus is to evaluate the performance of various DST criteria, rather than the process of mask selection. We found that, at a low sparsity level, Erdos-Rényi Kernel (ERK) initialization utilizes the backbone more efficiently and allows to effectively learn increments of tasks. At a high sparsity level, unless it is extreme, uniform initialization demonstrates more reliable and robust performance. In terms of growth strategy; performance is dependent on the defined initialization strategy and the extent of sparsity. Finally, adaptivity within DST components is a promising way for better continual learners.
UR - http://www.scopus.com/inward/record.url?scp=85183916689&partnerID=8YFLogxK
M3 - Conference contribution
AN - SCOPUS:85183916689
T3 - Proceedings of Machine Learning Research
SP - 94
EP - 107
BT - Conference on Parsimony and Learning, 3-6 January 2024, Hongkong, China
A2 - Chi, Yuejie
A2 - Dziugaite, Gintare Karolina
A2 - Qu, Qing
A2 - Wang Wang, Atlas
A2 - Zhu, Zhihui
PB - PMLR
Y2 - 3 January 2024 through 6 January 2024
ER -