| Abstract: |
| Differentially positive systems are nonlinear systems whose linearization along trajectories preserves a cone field on a smooth Riemannian manifold. The structures of cone field come from general relativity and Lie theory. In this talk, we will show that almost all (in both topological and measure-theoretic sense) orbits are convergent to certain single equilibrium. This solved a reduced version of Forni-Sepulchre`s conjecture in 2016 for globally orderable manifolds. |
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