activity
20152023
most citedRamsey expansions of metrically homogeneous graphs

17 citations · 28 across the 9 of their papers we have counts for

collaborators

11 papers

math.CO2023

Type-respecting amalgamation and big Ramsey degrees

Andrés Aranda, Samuel Braunfeld, David Chodounský +4

We give an infinitary extension of the Nešetřil-Rödl theorem for category of relational structures with special type-respecting embeddings.

math.CO2020

The poset of morphism-extension classes of countable graphs

Andrés Aranda

Let denote the class of countably infinite -structures that satisfy the axioms and in which all homomorphisms of type X (these could be homomorphisms, mo…

math.CO2019

IB-homogeneous graphs

Andres Aranda

The Lachlan-Woodrow Theorem identifies ultrahomogeneous graphs up to isomorphism. Recently, the present author and D. Hartman classified MB-homogeneous graphs up to bimorphism-equi…

math.CO2019★ 4 cited

The independence number of HH-homogeneous graphs and a classification of MB-homogeneous graphs

Andrés Aranda, David Hartman

We show that the independence number of a countably infinite HH-homogeneous graph that does not contain the Rado graph as a spanning subgraph is finite and present a classification…

math.CO2018★ 1 cited

Morphism extension classes of countable -colored graphs

Andrés Aranda, David Hartman

In~\cite{Hartman:2014}, Hartman, Hubi\v cka and Ma\v sulović studied the hierarchy of morphism extension classes for finite -colored graphs, that is, undirected graphs without l…

math.CO2017★ 17 cited

Ramsey expansions of metrically homogeneous graphs

Andrés Aranda, David Bradley-Williams, Jan Hubička +4

We investigate Ramsey expansions, the coherent extension property for partial isometries (EPPA), and the existence of a stationary independence relation for all classes of metrical…