معرفی
Justin Forlano is a Lecturer in the School of Mathematics at Monash University. He holds a PhD in Mathematics from Heriot-Watt University, completed in 2020. He has held postdoctoral positions as a Postdoctoral Research Associate at the University of Edinburgh (2023–2024) and as Hedrick Assistant Adjunct Professor at the University of California, Los Angeles (2020–2023).
Education:
- PhD in Mathematics, Heriot-Watt University, 2016–2020
His research focuses on nonlinear dispersive partial differential equations, particularly in low regularity settings. Key areas include well-posedness, harmonic analysis, Fourier restriction, Strichartz estimates, invariant and quasi-invariant measures, and probabilistic methods in PDEs. He works on equations such as the modified KdV, BBM, fractional nonlinear Schrödinger, and intermediate long wave equations.
The recent article trends reveal a strong emphasis on probabilistic and measure-theoretic approaches to nonlinear dispersive PDEs. His work frequently explores the transport of Gaussian and other measures under nonlinear flows, almost sure well-posedness, and long-time behavior of solutions in critical and supercritical regularity regimes. This reflects a deep integration of probability, analysis, and dynamical systems in modern PDE theory.
Scientific Awards:
- No awards listed in the provided text.
Advising and Grants:
There is no mention of students advised or grants received in the provided information. However, his active research output and collaborations suggest engagement in the academic community. He has published in high-impact journals such as Transactions of the American Mathematical Society, Communications in Partial Differential Equations, and Proceedings of the Royal Society of Edinburgh.
Labs and Research Teams:
No specific lab or research team is named, but Justin Forlano collaborates extensively with researchers across institutions and countries, including Lorenzo Tolomeo, Kihoon Seong, Andreia Chapouto, Guo Li, Tadahiro Oh, and Didier Pilod. These collaborations span topics in stochastic wave equations, fractional NLS, and integrable systems, indicating active participation in international research networks.
