Financial Forecasting With α-RNNs: A Time Series Modeling Approach

The era of modern financial data modeling seeks machine learning techniques which are suitable for noisy and non-stationary big data. We demonstrate how a general class of exponential smoothed recurrent neural networks (α-RNNs) are well suited to modeling dynamical systems arising in big data applic...

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Main Authors: Matthew Dixon, Justin London
Format: Article
Language:English
Published: Frontiers Media S.A. 2021-02-01
Series:Frontiers in Applied Mathematics and Statistics
Subjects:
Online Access:https://www.frontiersin.org/articles/10.3389/fams.2020.551138/full
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spelling doaj-41d3393817fe482a9debf013ac4c56722021-02-11T14:29:00ZengFrontiers Media S.A.Frontiers in Applied Mathematics and Statistics2297-46872021-02-01610.3389/fams.2020.551138551138Financial Forecasting With α-RNNs: A Time Series Modeling ApproachMatthew Dixon0Matthew Dixon1Justin London2Department of Applied Math, Illinois Institute of Technology, Chicago, IL, United StatesStuart School of Business, Illinois Institute of Technology, Chicago, IL, United StatesStuart School of Business, Illinois Institute of Technology, Chicago, IL, United StatesThe era of modern financial data modeling seeks machine learning techniques which are suitable for noisy and non-stationary big data. We demonstrate how a general class of exponential smoothed recurrent neural networks (α-RNNs) are well suited to modeling dynamical systems arising in big data applications such as high frequency and algorithmic trading. Application of exponentially smoothed RNNs to minute level Bitcoin prices and CME futures tick data, highlight the efficacy of exponential smoothing for multi-step time series forecasting. Our α-RNNs are also compared with more complex, “black-box”, architectures such as GRUs and LSTMs and shown to provide comparable performance, but with far fewer model parameters and network complexity.https://www.frontiersin.org/articles/10.3389/fams.2020.551138/fullrecurrent neural networksexponential smoothingbitcointime series modelinghigh frequency trading
collection DOAJ
language English
format Article
sources DOAJ
author Matthew Dixon
Matthew Dixon
Justin London
spellingShingle Matthew Dixon
Matthew Dixon
Justin London
Financial Forecasting With α-RNNs: A Time Series Modeling Approach
Frontiers in Applied Mathematics and Statistics
recurrent neural networks
exponential smoothing
bitcoin
time series modeling
high frequency trading
author_facet Matthew Dixon
Matthew Dixon
Justin London
author_sort Matthew Dixon
title Financial Forecasting With α-RNNs: A Time Series Modeling Approach
title_short Financial Forecasting With α-RNNs: A Time Series Modeling Approach
title_full Financial Forecasting With α-RNNs: A Time Series Modeling Approach
title_fullStr Financial Forecasting With α-RNNs: A Time Series Modeling Approach
title_full_unstemmed Financial Forecasting With α-RNNs: A Time Series Modeling Approach
title_sort financial forecasting with α-rnns: a time series modeling approach
publisher Frontiers Media S.A.
series Frontiers in Applied Mathematics and Statistics
issn 2297-4687
publishDate 2021-02-01
description The era of modern financial data modeling seeks machine learning techniques which are suitable for noisy and non-stationary big data. We demonstrate how a general class of exponential smoothed recurrent neural networks (α-RNNs) are well suited to modeling dynamical systems arising in big data applications such as high frequency and algorithmic trading. Application of exponentially smoothed RNNs to minute level Bitcoin prices and CME futures tick data, highlight the efficacy of exponential smoothing for multi-step time series forecasting. Our α-RNNs are also compared with more complex, “black-box”, architectures such as GRUs and LSTMs and shown to provide comparable performance, but with far fewer model parameters and network complexity.
topic recurrent neural networks
exponential smoothing
bitcoin
time series modeling
high frequency trading
url https://www.frontiersin.org/articles/10.3389/fams.2020.551138/full
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