Zachary Selk

Zachary Selk is a mathematician with expertise in stochastic analysis and its applications. Currently serving as a Dean's Postdoctoral Scholar at Florida State University (2025-present), he previously held the Coleman Assistant Professor position at Queen's University (2022-2025).

• Education: Ph.D. in Mathematics from Purdue University (2016-2022), advised by Ben McReynolds and Harsha Honnappa.

Research Interests: Zachary's work focuses on stochastic ordinary and partial differential equations, rough paths theory, Malliavin calculus, and large deviations. His research extends to applications in physics, Gaussian measure theory, and analytic number theory.

Publications Trends: Recent articles (2021-2024) highlight his contributions to stochastic solutions for hyperbolic PDEs, rough paths over fractal functions, and large deviation principles for Gaussian processes. Current work includes the Onsager-Machlup theory for Φ_d^4 models and stochastic calculus for Theta processes.

Collaborations: Regularly partners with researchers like Francesco Cellarosi, Harsha Honnappa, and Abdol-Reza Mansouri on topics at the intersection of analysis and probability.