Berend Ringeling

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20202026

most citedCritical points of modular forms

3 citations · 4 across the 13 of their papers we have counts for

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Showing 2022 · math.NTShow all

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math.NT2022

On the modulo $p$ zeros of modular forms congruent to theta series

Berend Ringeling

For a prime $p$ larger than $7$ , the Eisenstein series of weight $p - 1$ has some remarkable congruence properties modulo $p$ . Those imply, for example, that the $j$ -invariants of it…

math.NT2022

On Lehmer's question for integer-valued polynomials

Berend Ringeling

We solve a Lehmer-type question about the Mahler measure of integer-valued polynomials.

math.NT2022★ 3 cited

Critical points of modular forms

Jan-Willem van Ittersum, Berend Ringeling

We count the number of critical points of a modular form with real Fourier coefficients in a $γ$ -translate of the standard fundamental domain $F$ (with $γ\in \mathrm{SL}_…

On the modulo p zeros of modular forms congruent to theta series

On Lehmer's question for integer-valued polynomials

Critical points of modular forms

On the modulo $p$ zeros of modular forms congruent to theta series