$ZETA zeta
Counts every occurrence ofzeta in arXiv titles and abstracts.
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Daily arXiv hits
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Where it's used · 30 days
Share of hits by each paper's main arXiv category, from 108 papers.
Latest papers
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Half-sized gaps between zeros of the Riemann zeta function
…hypothesis, we prove that the lower limit of the normalised gaps between consecutive zeros of the Riemann zeta function is at most $1/2$. Our methods utilise a more efficient method for detecting gaps with short…
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The factorial separation conjecture
…by five is proved under the Generalized Riemann Hypothesis (GRH) for a specified family of Dedekind zeta functions. Here GRH asserts that their nontrivial zeros have real part $1/2$. The arguments combine…
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Mixed Tate Chabauty--Kim beyond the polylog quotient
…evaluation map in the presence of a nontrivial motivic Galois action, using relations among motivic multiple zeta values. This yields explicit Kim functions involving multiple polylogarithms, as well as an algorithm…
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Graded Structures of $v$-adic Carlitz Multiple Polylogarithms and $v$-adic Multiple Zeta Values
In this paper, we study $v$-adic Carlitz multiple polylogarithms and $v$-adic multiple zeta values. We prove that, for every finite place $v$ of $\mathbb{F}_q(\theta)$, the natural weight gives a…
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Double shuffle and naive duality for multiple Dirichlet series
Multiple zeta values admit both iterated-sum and iterated-integral representations, giving rise to the stuffle,…
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Human Exposition of Claude's 2/3 Theorem on the zeros of zeta
We expose Claude's proof that $N_0(T)\ge 0.6725 N(T)$ where $N(T)$ is the number of zeros of zeta satisfying $0<\mathop{\mathrm{Re}}\rho\le T$, and $N_0(T)$ the number of those zeros that are simple and…
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Confluence relations, Hoffman basis over \mathbb{Z}_{(2)}, and the Deligne--Drinfeld conjecture
…combination of Hoffman words and explicit confluence relations. This implies that every multiple zeta value is a linear combination of elements of the Hoffman basis with coefficients having odd…
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Local topological zeta functions of generic symmetric and catalecticant determinantal varieties
We give explicit formulas for the local topological zeta functions at the origin of generic symmetric determinantal varieties and catalecticant determinantal…
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