. . . . . "870"^^ . "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 ."@en . . . . . "953337771"^^ . . . . . . . "Trapping region"@en . . . . . . . "32037787"^^ . . . "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 ."@en . . . .