Richard Magner

activity

20132021

most citedComputing Zeta Functions of Cyclic Covers in Large Characteristic

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.CO2021

On The Partition Regularity of $a x + b y = c w^{m} z^{n}$

Sohail Farhangi, Richard Magner

Csikvári, Gyarmati, and Sárközy showed that the equation $x + y = z^{2}$ is not partition regular (PR) over $N$ and asked if the equation $x + y = w z$ is PR over $N$ . B…

math.NT2018★ 1 cited

Computing Zeta Functions of Cyclic Covers in Large Characteristic

Vishal Arul, Alex J. Best, Edgar Costa +2

We describe an algorithm to compute the zeta function of a cyclic cover of the projective line over a finite field of characteristic $p$ that runs in time $p^{1/2 + o (1)}$ . We conf…

math.NT2013

Two Combinatorial Geometric Problems Involving Modular Hyperbolas

Mizan R. Khan, Richard Magner, Steven Senger +1

We give a lower bound for the number of ordinary lines spanned by a modular hyperbola when the modulus is a prime power. We also give a partial answer to a question of Shparlinski.

On The Partition Regularity of ax+by=cwmzn

Computing Zeta Functions of Cyclic Covers in Large Characteristic

Two Combinatorial Geometric Problems Involving Modular Hyperbolas

On The Partition Regularity of $a x + b y = c w^{m} z^{n}$