Difference between revisions of "Category:Sliding mode"

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Solutions of model equations with [[:Category:State dependent switches | state dependent switches]] may show a sliding mode behavior in the sense of Filippov systems <bibref>Filippov1964</bibref>. This means that at least one of the switching functions <math>\sigma_i(\cdot)</math> has infinetely many zeros on the finite time interval <math>[0, t_f]</math>. In other words, the right hand side switches infinetely often in a finite time horizon.
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Solutions of model equations with [[:Category:State dependent switches | state dependent switches]] may show a sliding mode behavior in the sense of Filippov systems <bib id="Filippov1964" />. This means that at least one of the switching functions <math>\sigma_i(\cdot)</math> has infinetely many zeros on the finite time interval <math>[0, t_f]</math>. In other words, the right hand side switches infinetely often in a finite time horizon.
  
 
== References ==
 
== References ==

Revision as of 18:54, 20 January 2016

Solutions of model equations with state dependent switches may show a sliding mode behavior in the sense of Filippov systems [Filippov1964]Author: Filippov, A.F.
Journal: AMS Transl.
Pages: 199--231
Title: Differential Equations with discontinuous right hand side
Volume: 42
Year: 1964
Link to Google Scholar
. This means that at least one of the switching functions \sigma_i(\cdot) has infinetely many zeros on the finite time interval [0, t_f]. In other words, the right hand side switches infinetely often in a finite time horizon.

References

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