神经卡尔曼滤波与布林带配对交易
文章 arXiv papers · 作者: Amit Milstein et al.
总结
本文介绍KBPT这一配对交易策略,它结合了卡尔曼滤波器、布林带信号和基于KalmanNet架构的神经网络。传统方法将两种资产之间的关系建模为带有高斯噪声的线性状态空间过程。由于该模型可能只能近似描述资产对的行为,由此产生的指标和交易可能并不可靠。KBPT则采用扩展状态空间模型,允许部分协整,并通过学习改进跟踪过程。
训练分为两个阶段:首先在不设定交易目标的情况下调整跟踪算法,然后调整该算法来跟踪指标,力求最大化收益,同时通过可微映射近似布林带决策。作者报告称,该方法在不同资产上的收益高于基于模型和数据驱动的基准。描述未提供资产清单、评估期、交易成本假设或定量结果,因此难以评估其稳健性及实盘交易相关性。
核心观点
- 该方法通过基于KalmanNet的神经网络,增强卡尔曼滤波器与布林带配对交易。
- 其扩展状态空间模型将资产关系表示为部分协整。
- 训练先独立调整跟踪过程,然后再将其适配于指标和收益目标。
- 可微映射用于近似布林带交易决策。
- 作者报告称,该方法在多种资产上的收益高于基于模型和数据驱动的基准。
标签
全文
# Neural Augmented Kalman Filtering with Bollinger Bands for Pairs Trading # Neural Augmented Kalman Filtering with Bollinger Bands for Pairs Trading Pairs trading is a family of trading techniques that determine their policies based on monitoring the relationships between pairs of assets. A common pairs trading approach relies on describing the pair-wise relationship as a linear Space State (SS) model with Gaussian noise. This representation facilitates extracting financial indicators with low complexity and latency using a Kalman Filter (KF), that are then processed using classic policies such as Bollinger Bands (BB). However, such SS models are inherently approximated and mismatched, often degrading the revenue. In this work, we propose KalmenNet-aided Bollinger bands Pairs Trading (KBPT), a deep learning aided policy that augments the operation of KF-aided BB trading. KBPT is designed by formulating an extended SS model for pairs trading that approximates their relationship as holding partial co-integration. This SS model is utilized by a trading policy that augments KF-BB trading with a dedicated neural network based on the KalmanNet architecture. The resulting KBPT is trained in a two-stage manner which first tunes the tracking algorithm in an unsupervised manner independently of the trading task, followed by its adaptation to track the financial indicators to maximize revenue while approximating BB with a differentiable mapping. KBPT thus leverages data to overcome the approximated nature of the SS model, converting the KF-BB policy into a trainable model. We empirically demonstrate that our proposed KBPT systematically yields improved revenue compared with model-based and data-driven benchmarks over various different assets.
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