Dobrinen and Simpson [4] introduced the notions of almost everywhere domination and uni-form almost everywhere domination to study recursion theoretic analogues of results in set theory concerning domination in generic extensions of transitive models of ZFC and to study regularity properties of the Lebesgue measure on 2ω in reverse mathematics. In this article
To appear in Indiana University Mathematics JournalWe study regularity properties enjoyed by a class...
We introduce the notion of strong p-semi-regularity and show that if p is a regular type which is no...
We study how the product of global invariant types interacts with the preorder of domination, i.e. s...
Let ω denote the set of natural numbers. For functions f, g: ω → ω, we say that f is dominated by g ...
Abstract. We show that positive measure domination implies uniform al-most everywhere domination and...
summary:Domination is a relation between general operations defined on a poset. The old open problem...
Domination is a relation between general operations defined on a poset. The old open problem is whet...
International audienceThe existence of Macbeath regions is a classical theorem in convex geometry ("...
We present a formalisation of a constructive proof of Lebesgue’s Dominated Convergence Theorem given...
We answer a long standing question of Van Douwen by proving in ZFC that there is a MAD family of fun...
The existence of Macbeath regions is a classical theorem in convex geometry (“A Theorem on non-homog...
An infinite class of counterexamples is given to a conjecture of Dahme et al. [1] concerning the min...
conjecture from 1968 asserts that the domination number of the Cartesian product of two graphs is at...
During the Fall Semester of 1987, Stevo Todorcevic gave a series of lectures at the University of Co...
AbstractA dominating set D of a graph G is a least dominating set (l.d.s) if γ(〈D〉) ⩽ γ(〈D1〉) for an...
To appear in Indiana University Mathematics JournalWe study regularity properties enjoyed by a class...
We introduce the notion of strong p-semi-regularity and show that if p is a regular type which is no...
We study how the product of global invariant types interacts with the preorder of domination, i.e. s...
Let ω denote the set of natural numbers. For functions f, g: ω → ω, we say that f is dominated by g ...
Abstract. We show that positive measure domination implies uniform al-most everywhere domination and...
summary:Domination is a relation between general operations defined on a poset. The old open problem...
Domination is a relation between general operations defined on a poset. The old open problem is whet...
International audienceThe existence of Macbeath regions is a classical theorem in convex geometry ("...
We present a formalisation of a constructive proof of Lebesgue’s Dominated Convergence Theorem given...
We answer a long standing question of Van Douwen by proving in ZFC that there is a MAD family of fun...
The existence of Macbeath regions is a classical theorem in convex geometry (“A Theorem on non-homog...
An infinite class of counterexamples is given to a conjecture of Dahme et al. [1] concerning the min...
conjecture from 1968 asserts that the domination number of the Cartesian product of two graphs is at...
During the Fall Semester of 1987, Stevo Todorcevic gave a series of lectures at the University of Co...
AbstractA dominating set D of a graph G is a least dominating set (l.d.s) if γ(〈D〉) ⩽ γ(〈D1〉) for an...
To appear in Indiana University Mathematics JournalWe study regularity properties enjoyed by a class...
We introduce the notion of strong p-semi-regularity and show that if p is a regular type which is no...
We study how the product of global invariant types interacts with the preorder of domination, i.e. s...