使用神经形态数据生成学习参数化随机过程

William M. Severa, J. D. Smith, J. Aimone, R. Lehoucq
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引用次数: 0

摘要

深度学习越来越多地融入科学计算工作流程。这些高性能的方法支持数据驱动的发现,除了其他任务之外,还支持分类、特征提取和回归。在本文中,我们提出了一种独特的方法来解决一个逆问题——从观察到的数据中确定系统的初始参数——不仅使用深度学习驱动的人工智能,还使用神经形态、大脑启发的硬件生成的模拟数据。我们发现这种方法既可扩展又节能,能够利用人工智能算法和神经形态硬件的未来进步。许多高性能的深度学习方法需要大量的训练数据。而且,虽然新技术取得了巨大的进步,但目前的方法表明,数据量大的方法仍然最适合于维持反问题所需的关键泛化。然而,这些数据是有代价的,通常是以昂贵的高保真数值模拟的形式。相反,我们利用最近在脉冲神经网络和神经启发计算方面的进展,我们可以使用英特尔的Loihi来计算成千上万的随机行走轨迹。这些随机漫步者的统计数据有效地模拟了某些类型的物理过程。此外,神经形态架构的使用使得这些轨迹能够以极低的能量成本快速生成。然后,生成的数据可以输入深度学习回归网络,并进行修改,以纳入某些已知的物理特性。我们发现所得到的网络可以确定初始参数及其不确定性,并探索影响其性能的各种因素。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Learning to Parameterize a Stochastic Process Using Neuromorphic Data Generation
Deep learning is consistently becoming more integrated into scientific computing workflows. These high-performance methods allow for data-driven discoveries enabling, among other tasks, classification, feature extraction, and regression. In this paper, we present a unique approach to solving an inverse problem—determining the initial parameters of a system from observed data—using not only deep learning-powered AI but also simulation data generated using neuromorphic, brain-inspired hardware. We find this approach to be both scalable and energy efficient, capable of leveraging future advancements both in AI algorithms and neuromorphic hardware. Many high performing deep learning approaches require large amounts of training data. And, while great progress is being made in new techniques, current methods suggest that data-heavy approaches are still best-suited for maintaining critical generalization required for an inverse problem. However, that data comes at a cost, often in the form of expensive high-fidelity numerical simulations. Instead, we make use of recent advances in spiking neural networks and neural-inspired computing wherein we can use Intel’s Loihi to compute hundreds of thousands of random walk trajectories. Statistics from these random walkers effectively simulate certain classes of physical processes. Moreover, the use of neuromorphic architectures allows these trajectories to be generated quickly and at drastically lower energy cost. This generated data can then be fed into a deep learning regression network, modified to incorporate certain known physical properties. We find the resulting networks can then determine the initial parameters and their uncertainties, and we explore various factors that impact their performance.
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