معرفی
Danielle Y Wang serves as the Phillip Griffiths Assistant Research Professor in the Department of Mathematics at Duke University, where she teaches linear algebra courses including MATRICES AND VECTORS (MATH 218D) for Fall 2025.
Her educational background features a Ph.D. from Massachusetts Institute of Technology (2024).
Dr. Wang's research spans discrete mathematics with significant contributions to combinatorics, number theory, and graph theory. In combinatorics, she proved the γ-positivity of Eulerian distributions on involutions, resolving a conjecture by Guo and Zeng. Her graph theory work on Wiener polynomials established that real Wiener roots of trees are dense in (-∞,0] and complex roots are dense in ℂ, while also determining precise bounds for maximum modulus among tree Wiener roots. In number theory, she has advanced understanding of Erdös–Ginzburg–Ziv constants and rational points on curves with low Mordell-Weil rank.
Her publication timeline (2019-2021) reveals progression from classical combinatorial problems toward sophisticated intersections of combinatorics, number theory, and algebraic geometry, with increasing emphasis on Diophantine aspects in her most recent work.
- Phillip Griffiths Assistant Research Professor (prestigious postdoctoral position)
Dr. Wang maintains active teaching responsibilities while pursuing research, currently scheduled for two sections of MATRICES AND VECTORS in Fall 2025. As a recent Ph.D. graduate with multiple publications in top combinatorics and number theory journals, she represents an emerging scholar with promising research trajectory in discrete mathematics.
