Xin Zhou

Xin Zhou is an Associate Professor in the Department of Mathematics at Duke University, recognized with the George Polya Prize in 1998. His expertise lies in partial differential equations, inverse scattering theory, and Riemann-Hilbert problems. He has collaborated extensively with notable researchers such as Percy Deift, Alexander Its, and Stephano Venakides.

Education:

• M.S. in Physics from the Chinese Academy of Sciences
• Ph.D. in Mathematics from the University of Rochester

Research Interests:

• Development of Riemann-Hilbert methods for integrable systems
• Analysis of Painleve equations and random matrix models
• Applications of inverse scattering theory to nonlinear PDEs

His work bridges mathematical analysis, theoretical physics, and applied mathematics, with contributions to asymptotic analysis and nonlinear wave dynamics.

Key Collaborations:

• Richard Beals (Yale University)
• Percy Deift (Courant Institute, NYU)
• A.S. Fokas (Imperial College)
• Alexander Its (Indiana University-Purdue University)

Awards:

• George Polya Prize (1998)

Research Contributions:

• Pioneering work on steepest descent methods for oscillatory Riemann-Hilbert problems
• Advances in understanding asymptotic behavior of integrable systems
• Development of unified frameworks for orthogonal polynomials with varying weights

Labs/Teams: Active collaborations across institutions, including work with the Duke Mathematics Department and international research groups.