Adi Jarden

activity

20092026

most citedIndependence of Sets Without Stability

3 citations · 8 across the 12 of their papers we have counts for

collaborators

14 papers

math.GN2026

Combinatorial covering properties in an uncountable setting: canonical examples

Ayelet Amsalem, Adi Jarden, Michał Pawlikowski +3

We provide examples of spaces satisfying generalized combinatorial covering properties such as the Hurewicz, Menger, and $γ$ -properties in an uncountable setting. Our approach is m…

math.LO2022

A Note on Edge Colorings and Trees

Adi Jarden, Ziv Shami

We point out some connections between existence of homogenous sets for certain edge colorings and existence of branches in certain trees. As a consequence, we get that any locally…

math.LO2018

Density of uniqueness triples from the diamond axiom

Ari Meir Brodsky, Adi Jarden

We work with a pre- $λ$ -frame, which is an abstract elementary class (AEC) endowed with a collection of basic types and a non-forking relation satisfying certain natural properties…

math.CO2017

Duality and Hereditary König-Egerváry Set-systems

Adi Jarden

A König-Egerváry graph is a graph $G$ satisfying $α (G) + μ (G) = ∣ V (G) ∣$ , where $α (G)$ is the cardinality of a maximum independent set and $μ (G)$ is the matching number of $G$ . Such gra…

math.CO2016★ 1 cited

The First Time KE is Broken up

Adi Jarden

A relevant collection is a collection, $F$ , of sets, such that each set in $F$ has the same cardinality, $α (F)$ . A Konig Egervary (KE) collection is a relevant collection $F$ , that…

math.CO2016★ 2 cited

Hereditary Konig Egervary Collections

Adi Jarden

Let $G$ be a simple graph with vertex set $V (G)$ . A subset $S$ of $V (G)$ is independent if no two vertices from $S$ are adjacent. The graph $G$ is known to be a Konig-Egervary (KE…