Intrinsic gradient oxygen-driven second-order memristors for continual reinforcement learning

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Authors: Jianyu Ming, Ruiheng Wang, Jingwei Fu, Jing Liu, Siqi Wu, Shanshuo Liu, He Shao, Yanfei Li, Yi-Xiang Wang, Yue Wang, Xumeng Zhang, Linghai Xie
+2 more Haifeng Ling, Wei Huang
Cited by: 2
References: 35

Abstract

The intrinsic gradient in organisms governs long-term information processing and continual learning in dynamic environments. Reinforcement learning (RL) aims to emulate such temporal regulation to enhance learning efficiency and adaptability. However, the absence of intrinsic gradient construction in existing memristive devices leads to stochastic and abrupt state changes, disrupting the generation of temporally correlated internal states critical for continual RL. In this work, a second-order memristor incorporating a stable intrinsic oxygen gradient was designed via a molecular-coordinated layer, which enables a prolonged dynamic barrier evolution (>102 s). This slow dynamic response facilitates balanced oxygen ion migration and diffusion under unipolar spike stimulation, resulting in a significant conductance modulation (ΔG = –98.1%). These temporally adaptive conductance states were quantitatively mapped to learning rates in the RL algorithm, allowing the learning task timescale to co-evolve with device dynamics. Compared with conventional strategies, intrinsic-gradient-driven modulation reduced training iterations by 68.75% and 35.65% in static and dynamic environments, respectively. These findings underscore the potential of slow-dynamic second-order memristors as physically grounded time-adaptive units bridging device dynamics and algorithmic learning in neuromorphic systems. Ming et. al. reports a memristor with an intrinsic ionic gradient that enables stable second-order dynamics and physically modulated learning rates. The device supports stable, energy-efficient continual reinforcement learning and adaptive decision-making.

Fields of Study & Subjects

Advanced Memory and Neural Computing Neural Networks and Reservoir Computing stochastic dynamics and bifurcation

Publication details

Journal / source
Nature Communications
Volume
17
Issue
1
Publication date
3 March 2026
Language
EN