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20212026
most citedScaling of the clustering function in spatial inhomogeneous random graphs

6 citations · 8 across the 13 of their papers we have counts for

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10 papers · 1 filter

math.PR2026

Finding Adam in noisy trees

Luc Devroye, Gábor Lugosi, Neeladri Maitra

We consider the problem of finding the root vertex of a random uniform attachment tree, when the union of the unlabeled tree and an Erdős-Rényi random graph is ob…

math.PR2026

Multipartite random graphs with given degrees: local limit, revisiting the giant, distances

Neeladri Maitra

We consider multipartite random graphs with given degree sequences, within and across different partitions. Under general assumptions, we prove the local limit of this graph is a m…

math.PR2025

On exponentially height-penalized random trees

Louigi Addario-Berry, Benoît Corsini, Neeladri Maitra +1

Given and , a $\textit{$μn$}$ is a random plane tree with vertices with law given by $…

math.PR2025

Evolution of recursive trees with limited memory

Omer Angel, Shankar Bhamidi, Serte Donderwinkel +2

Motivated by questions in social networks, distributed computing and probabilistic combinatorics, the last few years have seen increasing interest in network evolution models where…

math.PR2025

On random bipartite graphs evolving by degrees

Neeladri Maitra

In this paper, we study a bipartite analogue of the `random graphs evolving by degrees' process. We are given a bipartitioned set of vertices into two disjoint parts and…

math.PR2025

Annealed Potts models on rank-1 inhomogeneous random graphs

Cristian Giardinà, Claudio Giberti, Remco van der Hofstad +2

In this paper, we study the annealed ferromagnetic -state Potts model on sparse rank-1 random graphs, where vertices are equipped with a vertex weight, and the probability of an…

math.PR2024

Condensation in scale-free geometric graphs with excess edges

Remco van der Hofstad, Pim van der Hoorn, Céline Kerriou +2

We identify the upper large deviation probability for the number of edges in scale-free geometric random graph models as the space volume goes to infinity. Our result covers the mo…

math.PR2024

Long-range competition on the torus

Bas Lodewijks, Neeladri Maitra

We study competition between two growth models with long-range correlations on the torus of size in dimension . We append the edge set of the torus $\mathbb…

math.PR2022★ 6 cited

Scaling of the clustering function in spatial inhomogeneous random graphs

Remco van der Hofstad, Pim van der Hoorn, Neeladri Maitra

We consider an infinite spatial inhomogeneous random graph model with an integrable connection kernel that interpolates nicely between existing spatial random graph models. Key exa…

math.PR2021★ 2 cited

Local limits of spatial inhomogeneous random graphs

Remco van der Hofstad, Pim van der Hoorn, Neeladri Maitra

Consider a set of vertices, where each vertex has a location in that is sampled uniformly from the unit cube in , and a weight associated to it. Co…