Convergence of measures in forcing extensions

DOI10.1007/s11856-019-1872-8OpenAlexW3102183748WikidataQ127821176 ScholiaQ127821176MaRDI QIDQ2317688

Lyubomyr Zdomskyy, Damian Sobota

Publication date: 12 August 2019

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1909.09387

Mathematics Subject Classification ID

Set functions and measures on spaces with additional structure (28Cxx) Boolean algebras (Boolean rings) (06Exx)

Related Items (7)

Convergence of measures after adding a real ⋮ Grothendieck $C(K)$-spaces and the Josefson–Nissenzweig theorem ⋮ On subspaces of spaces \(C_p(X)\) isomorphic to spaces \(c_0\) and \(\ell_q\) with the topology induced from \(\mathbb{R}^{\mathbb{N}}\) ⋮ On the existence of overcomplete sets in some classical nonseparable Banach spaces ⋮ On measures induced by forcing names for ultrafilters ⋮ Minimally generated Boolean algebras and the Nikodym property ⋮ ON SEQUENCES OF HOMOMORPHISMS INTO MEASURE ALGEBRAS AND THE EFIMOV PROBLEM

Cites Work

• On Valdivia strong version of Nikodym boundedness property
• On Nikodym boundedness property
• A non-reflexive Grothendieck space that does not contain \(l_{\infty }\)
• A dichotomy for the convex spaces of probability measures
• Un nouveau \(C(K)\) qui possède la propriété de Grothendieck
• Relations between supremum properties and interpolation properties in Boolean algebras
• On the Grothendieck and Nikodym properties of Boolean algebras
• The Nikodym property and cardinal characteristics of the continuum
• The Nikodym property in the Sacks model
• Combinatorial Cardinal Characteristics of the Continuum
• Combinatorial Set Theory
• The Vitali-Hahn-Saks Theorem for Boolean Algebras with the Subsequential Interpolation Property
• On the density of Banach spaces 𝐶(𝐾) with the Grothendieck property
• Maximal almost disjoint families of functions
• Propriété de Nikodym et propriété de Grothendieck
• On Sequences without Weak ∗ Convergent Convex Block Subsequences
• On the Vitali–Hahn–Saks theorem
• A COMPACT HAUSDORFF SPACE ALL OF WHOSE INFINITE CLOSED SUBSETS ARE $ n$-DIMENSIONAL
• A compact space having the cardinality of the continuum with no convergent sequences
• FULLY CLOSED MAPPINGS AND THE CONSISTENCY OF SOME THEOREMS OF GENERAL TOPOLOGY WITH THE AXIOMS OF SET THEORY
• Measures on F-Spaces
• Sur Les Applications Lineaires Faiblement Compactes D'Espaces Du Type C(K)
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: Convergence of measures in forcing extensions