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Yale University. Russell barkley. Since Statistical Topology of Embedded Graphs. Highly Influenced. View 5 excerpts, cites background. Qualitative graph limit theory.

More on quasi-random graphs, subgraph counts and graph limits. View 3 excerpts, cites background. In particular, it can be viewed as a structure theorem for arbitrary dense graphs which decomposes … Expand.

Random Graphs and Complex Networks. Limits of Ordered Graphs and Images. Convergence of graphs with intermediate density. We propose a notion of graph convergence that interpolates between the Benjamini--Schramm convergence of bounded degree graphs and the dense graph convergence developed by Laszlo Lovasz and his … Expand.

View 3 excerpts, cites background and results. Differential calculus on the space of countable labelled graphs. The study of very large graphs is becoming increasingly prominent in modern-day mathematics. In this paper we develop a rigorous foundation for studying the space of finite labelled graphs and their … Expand. View 4 excerpts, cites methods and background. Very large graphs. Random Graphs and Branching Processes. View 2 excerpts, references methods. Random graphons and a weak Positivstellensatz for graphs.

Combinatorial approach to the interpolation method and scaling limits in sparse random graphs. Multifractal network generator. In this paper we study the component structure of random graphs with independence between the edges.

Under mild assumptions, we determine whether there is a giant component, and find its asymptotic … Expand. View 1 excerpt, references methods. The phase transition in inhomogeneous random graphs. Many graphs arising in the … Expand. Monotone Graph Limits and Quasimonotone Graphs.



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