In this work, for an inverse semigroup G and a partial action π on an algebra A we will define the crossed product A×πG as an enveloping C* -algebra of a suitable *-algebra. At the end, we will prove that the definition of crossed product we present here is equivalent to the one introduced in [4].
Tabatabaie Shourijeh, B. and Moayeri Rahni, S. (2016). Algebraic Crossed Products by Partial Actions of Inverse Semigroups. Iranian Journal of Science, (), -. doi: 10.22099/ijsts.2016.3559
MLA
Tabatabaie Shourijeh, B. , and Moayeri Rahni, S. . "Algebraic Crossed Products by Partial Actions of Inverse Semigroups", Iranian Journal of Science, , , 2016, -. doi: 10.22099/ijsts.2016.3559
HARVARD
Tabatabaie Shourijeh, B., Moayeri Rahni, S. (2016). 'Algebraic Crossed Products by Partial Actions of Inverse Semigroups', Iranian Journal of Science, (), pp. -. doi: 10.22099/ijsts.2016.3559
CHICAGO
B. Tabatabaie Shourijeh and S. Moayeri Rahni, "Algebraic Crossed Products by Partial Actions of Inverse Semigroups," Iranian Journal of Science, (2016): -, doi: 10.22099/ijsts.2016.3559
VANCOUVER
Tabatabaie Shourijeh, B., Moayeri Rahni, S. Algebraic Crossed Products by Partial Actions of Inverse Semigroups. Iranian Journal of Science, 2016; (): -. doi: 10.22099/ijsts.2016.3559
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