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Application of KCC theory reveals Jacobi stability in ordinary differential equations, suggesting new analysis approaches.
In this article, the Kosambi–Cartan–Chern (KCC) theory, which uses geometric invariants to characterize the time evolution of systems of ordinary differential equations, is employed for systems of ordinary differential equations describing chemical oscillations. This study demonstrates the utility of the KCC theory in providing a geometric framework for stability analysis, highlighting its ability to complement traditional Lyapunov stability assessments.
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Mitra et al. (2026) studied this question.
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