G. Harcos

activity

20012025

most citedSplit orthogonal group: A guiding principle for sign-problem-free fermionic simulations

80 citations · 432 across the 27 of their papers we have counts for

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Showing 2023Show all

3 papers · 1 filter

cs.DS2023

A Tight Lower Bound of $Ω (lo g n)$ for the Estimation of the Number of Defective Items

Nader H. Bshouty, Gergely Harcos

Let $X$ be a set of items of size $n$ , which may contain some defective items denoted by $I$ , where $I \subseteq X$ . In group testing, a {\it test} refers to a subset of items $Q…

math.NT2023★ 2 cited

The Prime Geodesic Theorem in Arithmetic Progressions

Dimitrios Chatzakos, Gergely Harcos, Ikuya Kaneko

We address the prime geodesic theorem in arithmetic progressions, and resolve conjectures of Golovchanski\uı-Smotrov (1999). In particular, we prove that the traces of closed geode…

math.NT2023★ 3 cited

A new zero-free region for Rankin-Selberg $L$ -functions

Gergely Harcos, Jesse Thorner

Let $π$ and $π^{'}$ be cuspidal automorphic representations of $GL (n)$ and $GL (n^{'})$ with unitary central characters. We establish a new zero-free region for all $\ma…

A Tight Lower Bound of Ω(logn) for the Estimation of the Number of Defective Items

The Prime Geodesic Theorem in Arithmetic Progressions

A new zero-free region for Rankin-Selberg L-functions

A Tight Lower Bound of $Ω (lo g n)$ for the Estimation of the Number of Defective Items

A new zero-free region for Rankin-Selberg $L$ -functions