Derives precise large-N asymptotics for disconnected and connected DSFF components in the elliptic Ginibre ensemble for all γ ≥ 0, α ≥ 0, characterizing dip-ramp-plateau structures and a mesoscopic interpolating regime.
Title resolution pending
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
representative citing papers
For random normal matrices, the scaled variance of eigenvalue count in an interior Borel set A converges to a boundary integral of sqrt(ΔQ) with respect to Hausdorff measure; a similar result holds near the droplet edge using harmonic measure.
citing papers explorer
-
Dissipative Spectral Form Factor of the Complex Elliptic Ginibre Ensemble across Various Non-Hermiticity Regimes
Derives precise large-N asymptotics for disconnected and connected DSFF components in the elliptic Ginibre ensemble for all γ ≥ 0, α ≥ 0, characterizing dip-ramp-plateau structures and a mesoscopic interpolating regime.
-
Universality for fluctuations of counting statistics of random normal matrices
For random normal matrices, the scaled variance of eigenvalue count in an interior Borel set A converges to a boundary integral of sqrt(ΔQ) with respect to Hausdorff measure; a similar result holds near the droplet edge using harmonic measure.
- A pluricomplex error-function kernel at the edge of polynomial Bergman kernels