Wenjun Ma

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20152026

most citedThe Riemann Hypothesis For Period Polynomials Of Modular Forms

32 citations · 33 across the 4 of their papers we have counts for

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math.NT2026

An elementary note on three consecutive powerful numbers

Wenjun Ma

In the recent work by T. H. Chan, it was shown that there are no three consecutive powerful numbers with the middle term a perfect cube and each of the other two having only a sing…

math.NT2016★ 1 cited

Special Values of Motivic $L$ -Functions and Zeta-Polynomials for Symmetric Powers of Elliptic Curves

Steffen Löbrich, Wenjun Ma, Jesse Thorner

Let $M$ be a pure motive over $Q$ of odd weight $w \geq 3$ , even rank $d \geq 2$ , and global conductor $N$ whose $L$ -function $L (s, M)$ coincides with the…

math.NT2016★ 32 cited

The Riemann Hypothesis For Period Polynomials Of Modular Forms

Seokho Jin, Wenjun Ma, Ken Ono +1

The period polynomial $r_{f} (z)$ for an even weight $k \geq 4$ newform $f \in S_{k} (Γ_{0} (N))$ is the generating function for the critical values of $L (f, s)$ . It has a functional equation…

math.NT2015

A Note On Non-ordinary Primes

Seokho Jin, Wenjun Ma, Ken Ono

Suppose that $O_{L}$ is the ring of integers of a number field $L$ , and suppose that $f (z) = \sum_{n = 1}^{\infty} a_{f} (n) q^{n} \in S_{k} \cap O_{L} [[q]]$ (note: $q := e^{2 π i z}$ ) is a normalized He…

An elementary note on three consecutive powerful numbers

Special Values of Motivic L-Functions and Zeta-Polynomials for Symmetric Powers of Elliptic Curves

The Riemann Hypothesis For Period Polynomials Of Modular Forms

A Note On Non-ordinary Primes

Special Values of Motivic $L$ -Functions and Zeta-Polynomials for Symmetric Powers of Elliptic Curves