Polyelectrolyte adsorption: Difference between revisions

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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.
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More precisely, given a [[dynamical system]] with [[flow (mathematics)|flow]] <math>\phi_t</math> defined on the phase space <math>D</math>, a subset of the phase space <math>N</math> is a trapping region if it is [[compact space|compact]] and <math>\phi_t(N) \subset \mathrm{int}(N)</math> for all <math>t > 0</math>.<ref>Meiss, J. D., ''Differential dynamical systems'', Philadelphia: Society for Industrial and Applied Mathematics, 2007.</ref>
 
==References==
<references />
 
{{Systems}}
 
{{DEFAULTSORT:Trapping region}}
[[Category:Dynamical systems| ]]
[[Category:Systems theory]]
[[Category:Systems]]

Latest revision as of 14:17, 3 January 2015

My name is Jovita Palacios. I life in Landgraaf (Netherlands).

Also visit my blog post Web Hosting