Synergistic Dynamic Theory of Complex Coevolutionary Systems: Disentangling Nonlinear Spatiotemporal Controls on Precipitation
Rui A. P. Perdig\~ao, Carlos A. L. Pires, Julia Hall

TL;DR
This paper introduces Dynamic Source Analysis (DSA), a nonlinear framework for disentangling and modeling complex coevolutionary systems, demonstrated on geophysical data to improve understanding and prediction of precipitation patterns.
Contribution
The paper develops DSA, a novel nonlinear spatiotemporal analysis method that identifies fundamental processes and interactions in complex systems, enhancing model simplicity and physical interpretability.
Findings
Successfully extracted nonlinear geophysical sources controlling precipitation.
Demonstrated improved precipitation prediction accuracy using DSA-based models.
Revealed multiscale climate dynamics through spatiotemporal decomposition.
Abstract
We formulate a nonlinear synergistic theory of coevolutionary systems, disentangling and explaining dynamic complexity in terms of fundamental processes for optimised data analysis and dynamic model design: Dynamic Source Analysis (DSA). DSA provides a nonlinear dynamical basis for spatiotemporal datasets or dynamical models, eliminating redundancies and expressing the system in terms of the smallest number of fundamental processes and interactions without loss of information. This optimises model design in dynamical systems, expressing complex coevolution in simple synergistic terms, yielding physically meaningful spatial and temporal structures. These are extracted by spatiotemporal decomposition of nonlinearly interacting subspaces via the novel concept of a Spatiotemporal Coevolution Manifold. Physical consistency is ensured and mathematical ambiguities are avoided with fundamental…
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Taxonomy
TopicsClimate variability and models · Ecosystem dynamics and resilience · Complex Systems and Time Series Analysis
