DOIAbstract
AbstractIt is proved in this paper that assuming the continuum hypothesis, there exists an amenable group G acting on an infinite set X such that there is only one G-invariant mean on l∞(X)
AbstractIt is proved in this paper that assuming the continuum hypothesis, there exists an amenable group G acting on an infinite set X such that there is only one G-invariant mean on l∞(X)
AbstractThere is an action of F2, the free group of rank two, on a countably infinite set such that ...
Abstract. The group S ∞ acts via the logic action on the space of count-able structures in a given c...
Amenability is a group theoretical property consisting in the existence of a finite measure defined ...
AbstractIt is proved in this paper that assuming the continuum hypothesis, there exists an amenable ...
AbstractBanach showed in 1923 that Lebesgue measure is not the unique rotation invariant finitely ad...
summary:We investigate the question of whether or not an amenable subgroup of the permutation group ...
ABSTRACT. We show that topological amenability of an action of a countable discrete group on a compa...
We study amenable actions on graphs having infinitely many ends, giving a generalized answer to Cecc...
AbstractThe purpose of this paper is to generalize the concepts of amenability for locally compact g...
Abstract. We study actions of countable discrete groups which are amenable in the sense that there e...
This thesis deals with two separate questions in the area of invariant means on locally compact grou...
This thesis is concerned with the existence and properties of invariant means on certain Banach spac...
46 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1957.U of I OnlyRestricted to the U...
We show that topological amenability of an action of a countable discrete group on a compact spaceis...
We give examples of (i) a simple theory with a formula (with parameters) which does not fork over t...
AbstractThere is an action of F2, the free group of rank two, on a countably infinite set such that ...
Abstract. The group S ∞ acts via the logic action on the space of count-able structures in a given c...
Amenability is a group theoretical property consisting in the existence of a finite measure defined ...
AbstractIt is proved in this paper that assuming the continuum hypothesis, there exists an amenable ...
AbstractBanach showed in 1923 that Lebesgue measure is not the unique rotation invariant finitely ad...
summary:We investigate the question of whether or not an amenable subgroup of the permutation group ...
ABSTRACT. We show that topological amenability of an action of a countable discrete group on a compa...
We study amenable actions on graphs having infinitely many ends, giving a generalized answer to Cecc...
AbstractThe purpose of this paper is to generalize the concepts of amenability for locally compact g...
Abstract. We study actions of countable discrete groups which are amenable in the sense that there e...
This thesis deals with two separate questions in the area of invariant means on locally compact grou...
This thesis is concerned with the existence and properties of invariant means on certain Banach spac...
46 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1957.U of I OnlyRestricted to the U...
We show that topological amenability of an action of a countable discrete group on a compact spaceis...
We give examples of (i) a simple theory with a formula (with parameters) which does not fork over t...
AbstractThere is an action of F2, the free group of rank two, on a countably infinite set such that ...
Abstract. The group S ∞ acts via the logic action on the space of count-able structures in a given c...
Amenability is a group theoretical property consisting in the existence of a finite measure defined ...
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