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The aim is to explore how geometric coupling theory can explain extinction risks based on nodal criticality.

April 10, 2026Open Access

HLRP #149: Conservation Topology — Geometric Coupling Theory

Key Points

The aim is to explore how geometric coupling theory can explain extinction risks based on nodal criticality.
Developed a geometric framework for conservation issues.
Analyzed species as thermodynamic systems with coupling architectures.
Addressed cascade failures in ecosystems through topology preservation.
Identified critical hub nodes that maintain ecosystem integrity.
Showed that extinction risk is linked to nodal criticality rather than just population sizes.

Abstract

Species are thermodynamic receipts of specific coupling architectures. Conservation becomes a topology preservation problem: maintaining the integrity of hub nodes that prevent cascade failures. This geometric framework explains extinction risk through nodal criticality rather than population counts.

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James E. Dunn (Tue,) studied this question.

www.synapsesocial.com/papers/69d8946e6c1944d70ce05668 — DOI: https://doi.org/10.5281/zenodo.19462381

HLRP #149: Conservation Topology — Geometric Coupling Theory

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