24 citations · 170 across the 26 of their papers we have counts for
7 papers · 1 filter
Random normal matrices in the almost-circular regime
Sung-Soo Byun, Seong-Mi Seo
We study random normal matrix models whose eigenvalues tend to be distributed within a narrow "band" around the unit circle of width proportional to , where is the siz…
Wronskian structures of planar symplectic ensembles
Sung-Soo Byun, Markus Ebke, Seong-Mi Seo
We consider the eigenvalues of non-Hermitian random matrices in the symmetry class of the symplectic Ginibre ensemble, which are known to form a Pfaffian point process in the plane…
Universal scaling limits of the symplectic elliptic Ginibre ensemble
Sung-Soo Byun, Markus Ebke
We consider the eigenvalues of symplectic elliptic Ginibre matrices which are known to form a Pfaffian point process whose correlation kernel can be expressed in terms of the skew-…
Lemniscate ensembles with spectral singularity
Sung-Soo Byun, Seung-Yeop Lee, Meng Yang
We consider a family of random normal matrix models whose eigenvalues tend to occupy lemniscate type droplets as the size of the matrix increases. Under the insertion of a point ch…
Scaling Limits of Planar Symplectic Ensembles
Gernot Akemann, Sung-Soo Byun, Nam-Gyu Kang
We consider various asymptotic scaling limits for the complex eigenvalues of non-Hermitian random matrices in the symmetry class of the symplectic Ginibre ensembl…
Real eigenvalues of elliptic random matrices
Sung-Soo Byun, Nam-Gyu Kang, Ji Oon Lee +1
We consider the real eigenvalues of an real elliptic Ginibre matrix whose entries are correlated through a non-Hermiticity parameter . In the almost-He…
Almost-Hermitian random matrices and bandlimited point processes
Yacin Ameur, Sung-Soo Byun
We study the distribution of eigenvalues of almost-Hermitian random matrices associated with the classical Gaussian and Laguerre unitary ensembles. In the almost-Hermitian setting,…