My research interests lie in the fields of random matrix theory and the study of zeros of Gaussian analytic functions. These areas are closely intertwined with the statistical mechanics of interacting particle systems, making them pivotal subjects in probability theory and mathematical physics. Specifically, I am working on the universality of scaling limits concerning determinantal/Pfaffian point processes for non-Hermitian random matrices and planar logarithmic Coulomb gases. Additionally, I explore how the correlation structure of random coefficients in random polynomials or random power series influences the distribution of zeros. To tackle these problems, I employ a diverse array of techniques spanning probability theory, complex analysis, orthogonal/skew-orthogonal polynomials theory, potential theory, and integrable systems.