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From the 1 of 9 linked papers with an AI index.

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20242026
most citedStructure and dynamics in the low-density phase of a two-dimensional cellular automaton model of traffic flow

1 citations · 1 across the 3 of their papers we have counts for

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cond-mat.stat-mech2026

The distribution of eccentricities in random regular graphs

Dor Lev-Ari, Ofer Biham, Eytan Katzav

The paper derives a closed‑form analytical expression for the full distribution of node eccentricities in random regular graphs, providing formulas for the mean, mode, and variance…

cond-mat.stat-mech2026

First-passage processes in a deterministic one-dimensional cellular automaton model of traffic flow

Ofer Biham, Gilad Hertzberg Rabinovich, Eytan Katzav

We present analytical results for first-passage processes in a deterministic one-dimensional cellular automaton (CA) model of traffic flow. Starting at time from a random ini…

cond-mat.stat-mech2025

Analytical results for the distribution of first return times of non-backtracking random walks on configuration model networks

Dor Lev-Ari, Ido Tishby, Ofer Biham +2

We present analytical results for the distribution of first return (FR) times of non-backtracking random walks (NBWs) on undirected configuration model networks consisting of n…

cond-mat.stat-mech2024

Phase transition in evolving networks that combine preferential attachment and random node deletion

Barak Budnick, Ofer Biham, Eytan Katzav

Analytical results are presented for the structure of networks that evolve via a preferential-attachment-random-deletion (PARD) model in the regime of overall network growth and in…

cond-mat.stat-mech2024

The joint distribution of first return times and of the number of distinct sites visited by a 1D random walk before returning to the origin

Mordechai Gruda, Ofer Biham, Eytan Katzav +1

We present analytical results for the joint probability distribution of first return (FR) times t and of the number of distinct sites s visited by a random walk (…

cond-mat.stat-mech2024

Asymptotic Matching the Self-Consistent Expansion to Approximate the Modified Bessel Functions of the Second Kind

Chanania Steinbock, Eytan Katzav

The self-consistent expansion (SCE) is a powerful technique for obtaining perturbative solutions to problems in statistical physics but it suffers from a subtle problem - too much…