Abstract
Within the framework of partial actions of groups, we introduce here the partial stabilizer and prove that it coincides with the global stabilizer. In addition, we define the partial orbits and show that they are completely determined by the global orbits. Finally, we use this result to prove that the partial action (X,�) is n − transitive if and only if its enveloping action (T,�) is n − transitive.
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Schedule a callMore From: International Electronic Journal of Pure and Applied Mathematics
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