Mengdi Wang
+41 21 693 00 52
Office:
MA B1 507
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+41 21 693 00 52
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Publications représentatives
Discorrelation of the Möbius function with linear phases in short intervals
Javier Pliego and Mengdi Wang
Published in arXiv in 2026
Higher order uniformity of the primes and cancellation of the Möbius function in shorter intervals
Kaisa Matomäki, Mayank Pandey, Javier Pliego, Joni Teräväinen, Mengdi Wang
Published in arXiv in 2026
On the Green–Tao theorem for sparse sets
Joni Teräväinen and Mengdi Wang
Published in arXiv in 2026
Quantitative bounds in a popular polynomial Szemerédi theorem
Xuancheng Shao and Mengdi Wang
Published in Proceedings of the Royal Society of Edinburgh Section A: Mathematics in 2025
Quantitative asymptotics for polynomial patterns in the primes
Lilian Matthiesen, Joni Teräväinen, Mengdi Wang
Published in Mathematika in 2026
Smooth numbers are orthogonal to nilsequences
Lilian Mattheisen and Mengdi Wang
Published in Algebra & Number Theory in 2025
Local divisor correlations in almost all short intervals
Javier Pliego, Yu-Chen Sun, Mengdi Wang
Published in arXiv in 2025
Local Fourier uniformity of higher divisor functions on average
Mengdi Wang
Published in arXiv in 2024
A quantitative bound on Furstenberg–Sárközy patterns with shifted prime power common differences in primes
Mengdi Wang
Published in Mathematische Annalen in 2025
Discorrelation of multiplicative functions with nilsequences and its application on coefficients of automorphic L-functions
Xiaoguang He and Mengdi Wang
Published in Mathematika in 2023
Waring–Goldbach problem in short intervals
Mengdi Wang
Published in Israel Journal of Mathematics in 2024
Exceptional sets for sums of almost equal prime cubes
Mengdi Wang
Published in Forum Mathematicum in 2019
Exceptional sets for sums of five and six almost equal prime cubes
Mengdi Wang
Published in Acta Mathematica Hungarica in 2018
Enseignement et PhD
Cours
Number theory I.c - Combinatorial number theory
MATH-337
Il s'agit d'un cours d'introduction à la théorie combinatoire des nombres. L'objectif principal de ce cours est d'apprendre à utiliser des méthodes combinatoires, topologiques et analytiques pour résoudre des problèmes en théorie des nombres.