Let α={α g: R g− 1→ R g} g∈ mor (G) be a partial action of a groupoid G on a (not
necessarily associative) ring R and let S= R⋆ α G be the associated partial skew groupoid …

Let $\alpha=\{\alpha_g: R_ {g^{-1}}\rightarrow R_g\} _ {g\in\textrm {mor}(G)} $ be a partial
action of a groupoid $ G $ on a non-associative ring $ R $ and let $ S= R\star_ {\alpha} G …

Abstract Let $\alpha=\{\alpha_g: R_ {g^{-1}}\rightarrow R_g\} _ {g\in\textrm {mor}(G)} $ be a
partial action of a groupoid $ G $ on a non-associative ring $ R $ and let $ S= R\star …

Let alpha={alpha (g): Rg-1-> Rg}(g is an element of mor (G)) be a partial action of a
groupoid G on a (not necessarily associative) ring R and let S= R-star alpha G be the …

Let α={α_g: R_ {g^{− 1}}→ R_g} _ {g∈ mor (G)} be a partial action of a groupoid G on a (not
necessarily associative) ring R and let S= R⋆ G be the associated partial skew groupoid …