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20182025
most citedZeros of random polynomials and its higher derivatives

10 citations · 19 across the 5 of their papers we have counts for

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6 papers · 1 filter

math-ph2025

Free energy of spherical Coulomb gases with point charges

Sung-Soo Byun, Nam-Gyu Kang, Seong-Mi Seo +1

We consider two-dimensional Coulomb gases on the Riemann sphere with determinantal or Pfaffian structures, under external potentials that are invariant under rotations around the a…

math-ph20242 cited

Conformal field theory of Gaussian free fields in a multiply connected domain

Tom Alberts, Sung-Soo Byun, Nam-Gyu Kang

We implement a version of conformal field theory (CFT) that gives a connection to SLE in a multiply connected domain. Our approach is based on the Gaussian free field and applies t…

math-ph2023

Universality in the number variance and counting statistics of the real and symplectic Ginibre ensemble

Gernot Akemann, Sung-Soo Byun, Markus Ebke +1

In this article, we compute and compare the statistics of the number of eigenvalues in a centred disc of radius in all three Ginibre ensembles. We determine the mean and varian…

math-ph2023

Large deviations and fluctuations of real eigenvalues of elliptic random matrices

Sung-Soo Byun, Leslie Molag, Nick Simm

We study real eigenvalues of real elliptic Ginibre matrices indexed by a non-Hermiticity parameter , in both the strong and weak non-Hermiticity regime. Here…

math-ph20222 cited

Determinantal Coulomb gas ensembles with a class of discrete rotational symmetric potentials

Sung-Soo Byun, Meng Yang

We consider determinantal Coulomb gas ensembles with a class of discrete rotational symmetric potentials whose droplets consist of several disconnected components. Under the insert…

math-ph20225 cited

On the characteristic polynomial of the eigenvalue moduli of random normal matrices

Sung-Soo Byun, Christophe Charlier

We study the characteristic polynomial where the are drawn from the Mittag-Leffler ensemble, i.e. a two-dimensional determinantal poin…