Institut de Recherche Mathématique Avancée

most citedFriedman-Ramanujan functions in random hyperbolic geometry and application to spectral gaps I

6 citations

researchers with a paper here

Vladimir Dotsenko3 profiles3 · h 4
Athanase Papadopoulos2 profiles2 · h 4
Bora Yalkinoglu2 · h 2
Jean B'erard2 · h 7
Mauro Porta2 profiles2 · h 11
Robin Riegel2 · h 1
Roméo Troubat2 · h 1
A. Beaudry1 · h 12
A. C. Bras1 · h 7
Alexander Thomas1 · h 4
Allan Jérolon1 · h 3
A. Oancea1 · h 16

collaborating institutions

Institute of Rural Management AnandIN9 papers
Centre National de la Recherche ScientifiqueFR6 papers
Université de StrasbourgFR5 papers
Université Paris CitéFR5 papers
Département mathématiques, informatique, sciences de la donnée et technologies du numériqueFR3 papers
Mathématiques Appliquées à Paris 5FR3 papers
Université de LorraineFR3 papers
Institut de Mathématiques de Jussieu-Paris Rive GaucheFR2 papers
Institut Universitaire de FranceFR2 papers
Laboratoire de Mathématiques d'OrsayFR2 papers
Sorbonne UniversitéFR2 papers
At BristolGB1 paper

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math.NT2026

A note on Shintani's invariants

Bora Yalkinoglu

Shintani's celebrated invariants are conjectured to generate abelian extensions of real quadratic number fields, offering a potential solution to Hilbert's 12th problem in that set…

math.NT2026

Hankel continued fractions and Hankel determinants for $q$ -deformed metallic numbers

Guo-Niu Han, Emmanuel Pedon

Fix $n$ a positive integer. Take the $n$ -th metallic number $I ¨ _{n} = \frac{n + n ^{2} + 4}{2}$ (e.g. $I ¨ _{1}$ is the golden number) and let $I^¦_{n} (q)$ be its $q$ -deformation in the sense…

A note on Shintani's invariants

Hankel continued fractions and Hankel determinants for q-deformed metallic numbers

Hankel continued fractions and Hankel determinants for $q$ -deformed metallic numbers