Supersymmetric theory of stochastic dynamics: Difference between revisions

Revision as of 14:00, 5 June 2025

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| url = https://www.sciencedirect.com/science/article/pii/S2666389921000404

| access-date = 2025-06-05

}}</ref> in the context of STS:

}}</ref> in the context of STS:''... chaos is counter-intuitively the "ordered" phase of dynamical systems. Moreover, a pioneer of complexity, Prigogine, would define chaos as a spatiotemporally complex form of order...'' Accordingly, the theory associates the corresponding long-range phenomena such as [[Pink noise|1/f noise]] and [[self-organized criticality]] with the [[Goldstone theorem]]. The theory also provides a potential explanation for [[Self-organized criticality|self-organized criticality]], interpreting it as a noise-induced chaos that occurs at the border of conventional chaos and dissappears in the absence of noise.

:''... chaos is counter-intuitively the "ordered" phase of dynamical systems. Moreover, a pioneer of complexity, Prigogine, would define chaos as a spatiotemporally complex form of order...''

}}</ref> in the context of STS:''... chaos is counter-intuitively the "ordered" phase of dynamical systems. Moreover, a pioneer of complexity, Prigogine, would define chaos as a spatiotemporally complex form of order...'' Accordingly, the theory associates the corresponding long-range phenomena such as [[Pink noise|1/f noise]] and [[self-organized criticality]] with the [[Goldstone theorem]]. The theory also provides a potential explanation for [[Self-organized criticality|self-organized criticality]], interpreting it as a noise-induced chaos that occurs at the border of conventional chaos and dissappears in the absence of noise.

== Overview ==