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 …

The notion of random metric space is defined, and it is proved that such a space is isometric
to the Urysohn universal metric space with probability one. The main technique is the study …

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 …

We study classes of proper restriction semigroups determined by properties of partial actions
underlying them. These properties include strongness, antistrongness, being defined by a …

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 …

Starting from the observation that Thompson's groups F and V are the geometry groups
respectively of associativity, and of associativity together with commutativity, we deduce new …

We introduce partial actions of weakly left E-ample semigroups, thus extending both the
notion of partial actions of inverse semigroups and that of partial actions of monoids. Weakly …

We introduce (continuous) partial category actions on sets (topological spaces) and show
that each such action admits a universal globalization. Thereby, we obtain a simultaneous …

We investigate partial monoid actions, in the sense of Megrelishvili and Schroder [12]. These
are equivalent to a class of premorphisms, which we call strong premorphisms. We describe …

The aim of this paper is to prove the statement in the title. As a by-product, we obtain new
globalization results in cases never considered before, such as partial corepresentations of …