activity
20192024
most citedDegree Distributions in Recursive Trees with Fitnesses

1 citations · 1 across the 4 of their papers we have counts for

collaborators

6 papers

math.PR2024

Convergence of cluster coagulation dynamics

Luisa Andreis, Tejas Iyer, Elena Magnanini

We study hydrodynamic limits of the cluster coagulation model; a coagulation model introduced by Norris [, 209(2):407-435 (2000)]. In this process, pair…

math.PR2023

Gelation in cluster coagulation processes

Luisa Andreis, Tejas Iyer, Elena Magnanini

We consider the problem of gelation in the cluster coagulation model introduced by Norris [\textit{Comm. Math. Phys.}, 209(2):407-435 (2000)], where pairs of clusters of types $(x,…

math.PR2021

Condensation phenomena in preferential attachment trees with neighbourhood influence

Nikolaos Fountoulakis, Tejas Iyer

We introduce a model of evolving preferential attachment trees where vertices are assigned weights, and the evolution of a vertex depends not only on its own weight, but also on th…

math.PR2020★ 1 cited

Degree Distributions in Recursive Trees with Fitnesses

Tejas Iyer

We study a general model of recursive trees where vertices are equipped with independent weights and at each time-step a vertex is sampled with probability proportional to its fitn…

math.PR2019

Dynamical Models for Random Simplicial Complexes

Nikolaos Fountoulakis, Tejas Iyer, Cécile Mailler +1

We study a general model of random dynamical simplicial complexes and derive a formula for the asymptotic degree distribution. This asymptotic formula encompasses results for a num…

math.CO2019

Asymptotic enumeration of orientations of a graph as a function of the out-degree sequence

Mikhail Isaev, Tejas Iyer, Brendan D. McKay

We prove an asymptotic formula for the number of orientations with given out-degree (score) sequence for a graph . The graph is assumed to have average degrees at least $n^{…