A Theoretical and Experimental Study of a Novel Adaptive Learning Algorithm
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Abstract (arXiv)
A crucial component of machine learning algorithms is minimizing loss functions with less computational cost and less oscillations. While adaptive learning rate-based optimizers have been widely used for real-world tasks, they do not guarantee convergence, which is why AMSGrad was later introduced to investigate the non-convergence behaviour of Adam. In this paper, popular adaptive optimization methods like Adam and AMSGrad are critically reviewed with an emphasis on their fundamental design concepts. To address limitations of the above mentioned optimizers, a new optimizer variant, C-Adam, is proposed based on the line of sight approach. A theoretical proof for convergence is also provided and the optimizer is validated through a number of real-life based numerical experiments.
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References · 9
- 2021Convex optimizationcited by 2,515
- 2019On the Convergence of Adam and Beyondcited by 841
- 2021Gradient-enhanced physics-informed neural networks for forward and inverse PDE problemscited by 222
- 2019Adaptive Gradient Methods with Dynamic Bound of Learning Ratecited by 183
- 2018New Convergence Aspects of Stochastic Gradient Algorithmscited by 30
- 2023Aiming towards the minimizers: fast convergence of SGD for overparametrized problemscited by 22
- 2018Nostalgic Adam: Weighting more of the past gradients when designing the adaptive learning ratecited by 16
- 2025Is your batch size the problem? Revisiting the Adam-SGD gap in language modelingcited by 15
- 2026When Meaning Isn't Literal: Exploring Idiomatic Meaning Across Languages and Modalitiescited by 4
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