Partial actions and partial skew group rings
By Miguel Ferrero, João Lazzarin. 2008
51 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/4f13f15a383a736a9750346967759099887e6332
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In Algebra and Number Theory
In Mathematical Physics
- Mikhailo Dokuchaev
- Marcelo Muniz Silva Alves
- Eliezer Batista
- Daniel Gonçalves
- D. Royer
- Antonio Paques
Citations in the corpus
- Partial actions: a survey (2011, background): “Developments in the algebraic study of partial actions and their globalizations inspired intensive ring theoretic investigations of partial skew group rings and the related concepts of partial skew polynomial rings and partial skew Laurent polynomial rings in [21], [24], [25], [26], [56].”
- Enveloping Actions for Partial Hopf Actions (2008, background): “The developments originated by the definition of partial group actions include crossed products [13], partial representations [9, 5] and soon this theme became an independent topic of interest in ring theory [6, 10].”
- Recent developments around partial actions (2018, methodology): “A systematic ring-theoretic investigation of partial skew group rings, the rings under partial actions and the rings under their enveloping actions began in [171], whereas the study of the prime and maximal ideals in [101] initiated the consideration of partial skew polynomial rings.”
- Crossed products by twisted partial actions and graded algebras (2008, unknown): “38 98 v1 [”
- Leavitt Path Algebras as Partial Skew Group Rings (2012, background): “It is our intention to connect the theory of Leavitt path algebras with another key concept arising from operator algebras theory, namely, partial skew group rings (or just skew group rings, depending on the literature, see [6, 10, 15]).”