Techniques for understanding how a system responds to an infinitesimal perturbation are well developed — but what happens when the kick gets stronger? Insight into the topology of phase space may now provide the answer.
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References
Lorenz, E. N. J. Atmos. Sci. 20, 130–141 (1963).
Nolte, D. D. Physics Today 63, 33–38 (2010).
Menck, P. J., Heitzig, J., Marwan, N. & Kurths, J. Nature Phys. 9, 89–92 (2013).
Dijkstra, H. Nonlinear Physical Oceanography (Springer, 2005).
Lenton, T. M. Nature Clim. Change 1, 201–209 (2011).
Kuehn, C. Physica D 240, 1020–1035 (2011).
Li, D., Kosmidis, K., Bunde, A. & Havlin, S. Nature Phys. 7, 481–484 (2011).
Pecora, L. M. & Carroll, T. L. Phys. Rev. Lett. 80, 2109–2112 (1998).
Von Neumann, J. J. Res. Natl Bur. Stand. 12, 36–38 (1951).
Scheffer, M. Critical Transitions in Nature and Society (Princeton Univ. Press, 2009).
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Gozolchiani, A., Havlin, S. New tricks for big kicks. Nature Phys 9, 69–70 (2013). https://doi.org/10.1038/nphys2539
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DOI: https://doi.org/10.1038/nphys2539