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AdamX presents a novel first-order optimizer that leverages cosine similarity to adaptively regulate update magnitudes, offering a scalable alternative to standard methods like Adam. By incorporating a variance rectification scheme, the method aims to smooth optimization trajectories during early training phases while maintaining competitive convergence rates across diverse architectures. This research advances the theoretical and practical landscape of machine learning optimization algorithms.
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AdamX: Cosine similarity meets gradient descent

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arXiv:2609.11867v1 Announce Type: new Abstract: We introduce AdamX, a first-order optimizer that incorporates cosine similarity as an adaptive mechanism for controlling update magnitudes. The proposed method is scalable, model-agnostic, and straightforward to integrate into existing training pipelines. We further introduce a variance rectification scheme that promotes smoother optimization during the early stages of training. Overall, we provide empirical evidence that AdamX achieves competitive convergence rates across a range of benchmark datasets and architectures. Performance is evaluated in terms of the number of epochs required to reach predefined performance thresholds under a fixed hyperparameter budget. Code and Experiments available at: https://github.com/FranciscoCaldas/adamX.

Abstract:We introduce AdamX, a first-order optimizer that incorporates cosine similarity as an adaptive mechanism for controlling update magnitudes. The proposed method is scalable, model-agnostic, and straightforward to integrate into existing training pipelines. We further introduce a variance rectification scheme that promotes smoother optimization during the early stages of training. Overall, we provide empirical evidence that AdamX achieves competitive convergence rates across a range of benchmark datasets and architectures. Performance is evaluated in terms of the number of epochs required to reach predefined performance thresholds under a fixed hyperparameter budget. Code and Experiments available at: this https URL.

Machine Learning (cs.LG); Optimization and Control (math.OC)

arXiv:2609.11867 [cs.LG]

(or arXiv:2609.11867v1 [cs.LG] for this version)

https://doi.org/10.48550/arXiv.2609.11867 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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