We give an overview of publications on partial actions and related concepts, paying main
attention to some recent developments on diverse aspects of the theory, such as partial …

In the theory of C∗-algebras a concept of a partial action was introduced as an efficient tool
of their study, permitting to characterize various important classes of C∗-algebras as …

Let S be a ring with a partial action α of a finite group G. We determine when a quotient
group of G gives rise to a partial action induced by α on a subring of S. As an application, we …

oup_qmathj_hay062 1..30 ++ Page 1 PARTIAL GALOIS COHOMOLOGY AND RELATED
HOMOMORPHISMS by M. DOKUCHAEV † (Instituto de Matemática e Estatística, Universidade …

We consider a large class of partial actions of groups on rings, called regular, which
contains all $ s $-unital partial actions as well as all partial actions on $ C^{\ast} $-algebras …

GLOBALIZATION OF TWISTED PARTIAL HOPF ACTIONS Page 1 J. Aust. Math. Soc. 101 (2016),
1–28 doi:10.1017/S1446788715000774 GLOBALIZATION OF TWISTED PARTIAL HOPF …

In this paper, we present an easy way to construct partial Galois extensions; in particular,
any direct sum of finitely many Galois extensions forms a partial Galois extension. The idea …

Given a unital partial action $\alpha $ of a group $ G $ on a commutative ring $ R $ we
denote by ${\bf PicS} _ {R^{\alpha}}(R) $ the Picard monoid of the isomorphism classes of …

This paper is a new contribution to the partial Galois theory of groups. First, given a unital
partial action αG of a finite group G on an algebra S such that S is an α G-partial Galois …

Let (S, α) be a partial Galois extension where α is a partial action of a finite group on a ring S
such that the associated ideals are generated by central idempotents. We determine the set …