Michele BartuccelliView profile
Academic
Dr. Michele Bartuccelli is a Reader in the School of Mathematics and Physics at the University of Surrey. He holds a Laurea in Theoretical Physics Cum Laude from Italy and a PhD from Denmark. His academic career is centered on nonlinear dynamics, dissipative systems, and mathematical modelling. Laurea in Theoretical Physics Cum Laude, Italy PhD, Denmark Dr. Bartuccelli's research focuses on dissipative partial differential equations , chaos and turbulence , applied functional analysis , and mathematical modelling in population dynamics and ecosystems. He investigates time-dependent nonlinear oscillators and Hamiltonian dynamics , with significant contributions to KAM theory and stability analysis . His work often involves sharp estimates in functional inequalities and the use of the crest factor as a tool for detecting turbulent behavior in PDE solutions. His recent publications (2019–2025) reveal a strong focus on nonlinear Hill systems , spin-orbit dynamics (especially Mercury’s 3:2 resonance), quasi-periodic attractors , and explicit norm estimates for solutions of equations like the Swift–Hohenberg and Kuramoto–Sivashinsky. He frequently collaborates with Guido Gentile and others, combining analytical rigor with numerical validation. Dr. Bartuccelli has developed fast numerical algorithms, such as the High-order Euler Method , for long-term integration of dissipative systems, enabling Monte Carlo simulations over astronomical timescales. His analytical work often employs sharp constants in Sobolev embeddings and Borel summability techniques for strongly dissipative systems. While no explicit awards or grants are listed, his consistent publication record in high-impact journals such as the Proceedings of the Royal Society A , Journal of Mathematical Analysis and Applications , and Monthly Notices of the Royal Astronomical Society underscores his significant contributions to applied mathematics and mathematical physics. He has supervised or collaborated with researchers such as Jonathan Deane, Guido Gentile, and Yuliya Kyrychko. His work on basins of attraction and time-varying dissipation in forced systems reveals deep insights into nonlinear attractor dynamics. He is actively involved in both analytical and computational aspects of dynamical systems, maintaining a strong presence in the mathematical community through his personal website and publications.








