Giorgio Poggesi

Dr Giorgio Poggesi is an Australian Research Council (ARC) Discovery Early Career Researcher Award (DECRA) Fellow whose research focuses on analysis and partial differential equations (PDEs), with special attention to geometric aspects of PDEs. Giorgio studied Mathematics at Università di Firenze (Italy), where he obtained his bachelor's and master's degrees with 110/110 cum laude in 2013 and 2015, respectively, receiving the "Best Degree Award" in the Pure Mathematics category. He was awarded his PhD in Mathematics "cum laude" at Università di Firenze in 2019. He worked at The University of Western Australia (UWA) from August 2019 to May 2025, where he was a Level C research-intensive academic and served as one of the two representatives of the Department of Mathematics and Statistics on the PMC (School of Physics, Mathematics, and Computing) Research Committee. In September 2022 he was awarded an ARC DECRA for his project "Partial Differential Equations: geometric aspects and applications". In February 2023 he was awarded a J G Russell Award from the Australian Academy of Science. In September 2024 he was awarded the 2024 UWA PMC Research Award (School of Physics, Mathematics & Computing early-career research award). In May 2025, he was appointed as a continuing academic at Level C (Senior Lecturer) at the University of Adelaide. analysis and partial differential equations (PDEs), with special attention to geometric aspects of PDEs

[2026] Dipierro, S., Gonçalves da Silva, J., Poggesi, G., & Valdinoci, E. (2026). Fractional De Giorgi conjecture in dimension 2 via complex-plane methods. Journal of Differential Equations, 453(Part 1), 113816. [2026] Gonçalves da Silva, J., & Poggesi, G. (2026). Optimal quantitative stability estimates for Alexandrov’s Soap Bubble Theorem via Gagliardo-Nirenberg-type interpolation inequalities. Calculus of Variations and Partial Differential Equations, 65(7), 207-1-207-28. [2025] Dipierro, S., Gonçalves da Silva, J., Poggesi, G., & Valdinoci, E. (2025). A quantitative Gidas-Ni-Nirenberg-type result for the p-Laplacian via integral identities. Journal of Functional Analysis, 289(10), 111108-1-111108-38. [2025] Poggesi, G. (2025). Bubbling and quantitative stability for Alexandrov's Soap B