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An Interpretable Data-Driven Model of the Flight Dynamics of Hawks

arXiv 2602.19196 ↗First posted 22 Feb 2026q-bio.QM cs.CE cs.LGcited by 0

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Abstract (arXiv)

Despite significant analysis of bird flight, generative physics models for flight dynamics do not currently exist. Yet the underlying mechanisms responsible for various flight manoeuvres are important for understanding how agile flight can be accomplished. Even in a simple flight, multiple objectives are at play, complicating analysis of the overall flight mechanism. Using the data-driven method of dynamic mode decomposition (DMD) on motion capture recordings of hawks, we show that multiple behavioral states such as flapping, turning, landing, and gliding, can be modeled by simple and interpretable modal structures (i.e. the underlying wing-tail shape) which can be linearly combined to reproduce the experimental flight observations. Moreover, the DMD model can be used to extrapolate naturalistic flapping. Flight is highly individual, with differences in style across the hawks, but we find they share a common set of dynamic modes. The DMD model is a direct fit to data, unlike traditional models constructed from physics principles which can rarely be tested on real data and whose assumptions are typically invalid in real flight. The DMD approach gives a highly accurate reconstruction of the flight dynamics with only three parameters needed to characterize flapping, and a fourth to integrate turning manoeuvres. The DMD analysis further shows that the underlying mechanism of flight, much like simplest walking models, displays a parametric coupling between dominant modes suggesting efficiency for locomotion.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 5 of its 59 references that are in the map. First posted on arXiv 22 Feb 2026.

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5 of 59 references.

References · 5

  1. 2019Active Learning of Dynamics for Data-Driven Control Using Koopman Operatorscited by 31
  2. 2021Bagging, optimized dynamic mode decomposition (BOP-DMD) for robust, stable forecasting with spatial and temporal uncertainty-quantificationcited by 30
  3. 2019Modeling and Control of Soft Robots Using the Koopman Operator and Model Predictive Controlcited by 22
  4. 2019An Incremental Approach to Online Dynamic Mode Decomposition for Time-Varying Systems with Applications to EEG Data Modelingcited by 6
  5. 2017Robust and scalable methods for the dynamic mode decompositioncited by 2

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