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20232026
most citedProperties of the one-component Coulomb gas on a sphere with two macroscopic external charges

1 citations · 3 across the 12 of their papers we have counts for

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math-ph2026

Large expansions of the partition function for Coulomb systems on the surface of a cylinder

Bo-Jian Shen, Peter J. Forrester

The two-dimensional one-component plasma forms a droplet in the case that the one-body potential is proportional to the number of charges. Our interest is in studying the large

math-ph2026

Difference equations of average entropies

Youyi Huang, Linfeng Wei, Lu Wei +1

Exact cumulants of entanglement entropies of random state ensembles have traditionally been studied within the random matrix framework. In this work, we propose an alternative appr…

math-ph2026

Edge density expansions for the classical Gaussian and Laguerre ensembles

Peter J. Forrester, Anas A. Rahman, Bo-Jian Shen

Recent work of Bornemann has uncovered hitherto hidden integrable structures relating to the asymptotic expansion of quantities at the soft edge of Gaussian and Laguerre random mat…

math-ph20261 cited

Equilibrium measures for higher dimensional rotationally symmetric Riesz gases

Sung-Soo Byun, Peter J. Forrester, Satya N. Majumdar +1

We study equilibrium measures for Riesz gases in dimension with pairwise interaction kernel , subject to radially symmetric external fields. We characterise broad c…

math-ph2025

Electrostatic computations for statistical mechanics and random matrix applications

Sung-Soo Byun, Peter J. Forrester

Although for the most part classical, the topic of electrostatics finds to this day new applications. In this review we highlight several theoretical results on electrostatics, cho…

math-ph2025

A Note on Optimal Soft Edge Expansions for the Gaussian Ensembles

Peter J. Forrester, Anas A. Rahman, Bo-Jian Shen

We present some review material relating to the topic of optimal asymptotic expansions of correlation functions and associated observables for ensembles in random matrix theory…