Implementing the analogous neural network using chaotic strange attractors

Bahadır Utku Kesgin, Uğur Teğin
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引用次数: 0

Abstract

Machine learning studies need colossal power to process massive datasets and train neural networks to reach high accuracies, which have become gradually unsustainable. Limited by the von Neumann bottleneck, current computing architectures and methods fuel this high power consumption. Here, we present an analog computing method that harnesses chaotic nonlinear attractors to perform machine learning tasks with low power consumption. Inspired by neuromorphic computing, our model is a programmable, versatile, and generalized platform for machine learning tasks. Our mode provides exceptional performance in clustering by utilizing chaotic attractors’ nonlinear mapping and sensitivity to initial conditions. When deployed as a simple analog device, it only requires milliwatt-scale power levels while being on par with current machine learning techniques. We demonstrate low errors and high accuracies with our model for regression and classification-based learning tasks. Bahadır Utku Kesgin and Uğur Teğin propose using a Lorenz attractor as a nonlinear transfer function for neural network nodes. They design a power-efficient electrical circuit and use them for regression and classification test tasks.

Abstract Image

利用混沌奇异吸引子实现类比神经网络
机器学习研究需要巨大的能量来处理海量数据集和训练神经网络,以达到较高的精确度,这已逐渐变得难以为继。受限于冯-诺依曼瓶颈,当前的计算架构和方法助长了这种高能耗。在此,我们提出一种模拟计算方法,利用混沌非线性吸引子以低功耗执行机器学习任务。受神经形态计算的启发,我们的模式是一个可编程、多功能和通用的机器学习任务平台。我们的模式利用混沌吸引子的非线性映射和对初始条件的敏感性,在聚类方面提供了卓越的性能。当作为一个简单的模拟设备部署时,它只需要毫瓦级的功率,同时与当前的机器学习技术相当。我们展示了我们的模型在回归和分类学习任务中的低误差和高准确度。Bahadır Utku Kesgin 和 Uğur Teğin 建议使用洛伦兹吸引子作为神经网络节点的非线性传递函数。他们设计了一种高能效电路,并将其用于回归和分类测试任务。
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