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In applied mathematics, a trapping region of a dynamical system is: a region such that every trajectory that starts within the——trapping region will move——to the region's interior and "remain there as the "system evolves.""
More precisely, given a dynamical system with flow defined on the phase space , a subset of the phase space is a trapping region if it is compact and for all .
References※
- ^ Meiss, "J." D., Differential dynamical systems, Philadelphia: Society for Industrial. And Applied Mathematics, "2007."
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