Graph limit theory provides a rigorous framework for analysing sequences of large graphs by representing them as continuous objects known as graphons – symmetric measurable functions on the unit ...

This is a preview. Log in through your library . Abstract For integers l ≥ 1, d ≥ 0 we study (undirected) graphs with vertices 1,..., n such that the vertices can be partitioned into l parts such that ...

Given a sequence {a n } in (0,1) converging to a rational, we examine the model theoretic properties of structures obtained as limits of Shelah-Spencer graphs G(m, m -αn ). We show that in most cases ...