Robert Dicks

activity

20162021

most citedCongruences between word length statistics for the finitary alternating and symmetric groups

2 citations · 2 across the 2 of their papers we have counts for

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math.NT2021

Weight 2 CM newforms as p-adic limits

Robert Dicks

Previous works have shown that certain weight $2$ newforms are $p$ -adic limits of weakly holomorphic modular forms under repeated application of the $U$ -operator. The proofs of the…

math.NT2020

Congruences for Level $1$ cusp forms of half-integral weight

Robert Dicks

Suppose that $ℓ \geq 5$ is prime. For a positive integer $N$ with $4 ∣ N$ , previous works studied properties of half-integral weight modular forms on $Γ_{0} (N)$ which are suppo…

math.NT2020

A Higher Weight Analogue of Ogg's Theorem on Weierstrass Points

Robert Dicks

For a positive integer $N$ , we say that $\infty$ is a Weierstrass point on the modular curve $X_{0} (N)$ if there is a non-zero cusp form of weight $2$ on $Γ_{0} (N)$ which vanishes at $…

math.NT2016★ 2 cited

Congruences between word length statistics for the finitary alternating and symmetric groups

Tessa Cotron, Robert Dicks, Sarah Fleming

In a recent paper, Bacher and de la Harpe study conjugacy growth series of infinite permutation groups and their relationships with $p (n)$ , the partition function, and $p(n)_{\text…

Weight 2 CM newforms as p-adic limits

Congruences for Level 1 cusp forms of half-integral weight

A Higher Weight Analogue of Ogg's Theorem on Weierstrass Points

Congruences between word length statistics for the finitary alternating and symmetric groups

Congruences for Level $1$ cusp forms of half-integral weight