Regular biography
Matthew Rosenzweig is the Gregg Zeitlin Assistant Professor of Mathematical Sciences in the Department of Mathematical Sciences at Carnegie Mellon University. His research focuses on mathematical physics, nonlinear partial differential equations, and probability, particularly the mathematics of nonlinear dispersive, fluid, and kinetic equations. His work explores the derivation of these equations through scaling limits from physical problems, such as large classical and quantum systems. His research is supported by the NSF through grant DMS-2206085. Rosenzweig's publications include studies on mean-field limits, modulated logarithmic Sobolev inequalities, and wave turbulence theory. His contact information is mrosenz2@andrew.cmu.edu, and his profile can be found at https://www.cmu.edu/math/people/faculty/rosenzweig.html.
Scholar-generated biography
Matthew Rosenzweig is a researcher at Carnegie Mellon University whose work focuses on the mathematical analysis of complex fluid dynamics and stochastic systems. His research interests include mean-field limits, convergence of singular flows, and the rigorous derivation of fluid equations from microscopic models. He has published extensively on topics such as Riesz-type diffusive flows, point vortex approximations, and the incompressible Euler equation. His studies also explore the connections between quantum many-body systems and ideal fluids, as well as the behavior of stochastic point vortex systems with multiplicative noise. His work contributes to the understanding of wave turbulence theory and the derivation of Hamiltonian structures for nonlinear equations.