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20212026
most citedONBRA: Rigorous Estimation of the Temporal Betweenness Centrality in Temporal Networks

18 citations · 21 across the 8 of their papers we have counts for

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7 papers · 1 filter

math.GT2026

Zero-surgery characterises Whitehead doubles

Alice Merz, Diego Santoro

We show that zero is a characterising slope for the untwisted Whitehead double of any knot . More generally, this holds for all -twisted Whitehead doubles of , with the as…

math.GT2026

On L-space surgeries on two-bridge links

Diego Santoro, Hugo Zhou

We classify the sets of -space surgeries on all two-bridge links, providing the first examples of hyperbolic links for which such sets cannot be described as unions of finitely…

math.GT2025

On the detection of knots by their traces in high dimensions

Valentina Bais, Alessio Di Prisa, Daniel Hartman +8

For every , we demonstrate the existence of non-isotopic, smooth -knots in with diffeomorphic traces. We give two proofs: the first by generalising the RBG l…

math.GT2024

Taut foliations from knot diagrams

Diego Santoro

We prove that knots in satisfying certain diagrammatic properties are persistently foliar. As a consequence, all their non-trivial surgeries support coorientable taut foliati…

math.GT2023

L-spaces, taut foliations and fibered hyperbolic two-bridge links

Diego Santoro

We prove that if is a rational homology sphere that is Dehn surgery on a fibered hyperbolic two-bridge link, then is not an -space if and only if supports a coorient…

math.GT2022

Dodecahedral L-spaces and hyperbolic 4-manifolds

Ludovico Battista, Leonardo Ferrari, Diego Santoro

We prove that exactly 6 out of the 29 rational homology 3-spheres tessellated by four or less right-angled hyperbolic dodecahedra are L-spaces. The algorithm used is based on the L…

math.GT2022★ 3 cited

L-spaces, taut foliations and the Whitehead link

Diego Santoro

We prove that if is a rational homology sphere that is a Dehn surgery on the Whitehead link, then is not an -space if and only if supports a coorientable taut foliat…