Jing-Jing Huang

Jing-Jing Huang is an Associate Professor in the Department of Mathematics and Statistics at the University of Nevada, Reno (UNR), where she has been since August 2015. She holds a Ph.D. in Mathematics from Pennsylvania State University (2012) and a B.Sc. in Mathematics from Nankai University (2007). Her research focuses on analytic number theory and its intersections with harmonic analysis, particularly in applying analytic methods to solve Diophantine problems. She has conducted postdoctoral research at the University of Toronto (2012–2015).

Her primary research theme involves the generalized Baker-Schmidt problem in metric Diophantine approximation on manifolds, extending Khintchine’s classical zero-one law. This work connects to counting rational points near manifolds, a critical area in number theory. Key interests include the distribution of rational points near geometric objects like curves and hypersurfaces, as well as the interplay between Diophantine approximation and fractal geometry.

Her recent publications explore topics such as extremal affine subspaces, Goldbach conjecture variants, and lattice points problems. While no scientific awards are explicitly listed, her work demonstrates significant contributions to number theory and analysis. She has advised no listed students and no grants are mentioned, though her research spans foundational questions in analytic number theory with geometric implications.

Her affiliations include the Department of Mathematics and Statistics at UNR and prior postdoctoral work at the University of Toronto. Her research has appeared in prestigious journals like Duke Mathematical Journal and Advances in Mathematics.