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Tree-based Learning for High-Fidelity Prediction of Chaos

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arxiv 2403.13836 v2 pith:KZD43VNL submitted 2024-03-12 cs.LG math.DSnlin.CDphysics.data-anstat.ML

classification cs.LGmath.DSnlin.CDphysics.data-anstat.ML
keywords forecastinghyperparametersystemstree-basedtreedoxtuningadoptionapproach
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Model-free forecasting of the temporal evolution of chaotic systems is crucial but challenging. Existing solutions require hyperparameter tuning, significantly hindering their wider adoption. In this work, we introduce a tree-based approach not requiring hyperparameter tuning: TreeDOX. It uses time delay overembedding as explicit short-term memory and Extra-Trees Regressors to perform feature reduction and forecasting. We demonstrate the state-of-the-art performance of TreeDOX using the Henon map, Lorenz and Kuramoto-Sivashinsky systems, and the real-world Southern Oscillation Index.

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  1. Predicting three-dimensional chaotic systems with four qubit quantum systems

    quant-ph 2025-01 conditional novelty 6.0 of 10

    In simulations, quantum reservoir computing with four-qubit reservoirs forecasts eight 3D chaotic systems, reproducing long-term climate for five of them, after per-system hyperparameter tuning.

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