用最小误差熵提升脑信号解码抗噪能力
Robust Sparse Bayesian Learning Based on Minimum Error Entropy for Noisy High-Dimensional Brain Activity Decoding
- 改用最小误差熵替代传统似然函数建模
- 在两类真实脑解码任务中性能优于现有方法
- 适合高维嘈杂脑信号解码,助力脑机接口
目标:稀疏贝叶斯学习为脑信号解码中的高维问题提供有效框架。然而,传统的高斯或伯努利分布似然函数难以应对脑活动记录的噪声。因此,本文旨在构建一种稳健的稀疏贝叶斯学习框架以解决高维噪声脑活动解码问题。方法:受最小误差熵准则在非高斯信号处理中的鲁棒性启发,本研究在广义贝叶斯范式下重构了稀疏贝叶斯学习框架,将模型参数的调节由传统似然函数改为最小误差熵损失。结果:所提出的SBL-MEE算法在两类真实脑解码任务(回归与分类)中进行了评估。实验表明,该方法不仅在脑解码性能上优于现有方法,且生成的解码模式更具生理可解释性。结论:尽管最小误差熵并非基于任意概率分布构建,但在稀疏贝叶斯学习中仍能实现有效的抗噪推断。意义:本工作为提升高维噪声环境下脑活动解码能力提供了有力工具,推动脑机接口等生物医学工程应用的发展。
原文摘要 · Abstract (English)
Objective: Sparse Bayesian learning provides an effective framework to solve high-dimensional problems in brain signal decoding. However, conventional likelihoods regarding data distributions, such as Gaussian or Bernoulli, are potentially inadequate for handling the noisy recordings of brain activity. Hence, this work aims to formulate a robust sparse Bayesian learning framework to address noisy high-dimensional brain activity decoding. Methods: Motivated by the commendable robustness of the minimum error entropy learning criterion for addressing non-Gaussian signals, this study reformulated the sparse Bayesian learning framework under a generalized Bayesian paradigm, in which the model parameter is regulated with the minimum error entropy loss rather than a conventional likelihood function. Results: Our developed SBL-MEE algorithm was evaluated with two real-world brain decoding tasks of regression and classification scenarios, respectively. Experimental results demonstrated that our approach not only realizes superior brain decoding performance than existing methods, but also presents more physiologically interpretable decoder patterns. Conclusion: Although minimum error entropy is not constructed from an arbitrary probabilistic distribution, it is effective to establish noise-robust inference in sparse Bayesian learning method. Significance: This work provides a powerful tool to improve brain activity decoding capability, particularly regarding the noisy high-dimensional setting, thus promoting biomedical engineering applications such as brain-computer interface.
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