works on
big data analysis 1cluster pictures 1computational algebra 1conductor exponents 1contractions 1generalized fermat equations 1hyperelliptic curves 1kazhdan-lusztig polynomials 1modular method 1operator perturbation 1schatten classes 1self-adjoint operators 1

From the 3 of 15 papers with an AI index.

most citedA Pila--Wilkie theorem for Hensel minimal curves

3 citations

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15 papers

math.FA2026

Trace formulas for -perturbations and extension of Koplienko-Neidhardt trace formulas

Arup Chattopadhyay, Clément Coine, Saikat Giri +1

The paper broadens the class of functions for which second‑order trace formulas hold for Hilbert‑Schmidt perturbations and establishes modified trace formulas for Schatten‑p pertur…

math.RT2026

Big data approach to Kazhdan-Lusztig polynomials

Abel Lacabanne, Daniel Tubbenhauer, Pedro Vaz

The paper uses large‑scale computational and data‑analysis techniques to study Kazhdan‑Lusztig polynomials for symmetric groups up to size 11, revealing structural patterns through…

math.NT2026

Conductor exponents for families of hyperelliptic curves

Martin Azon, Mar Curcó-Iranzo, Maleeha Khawaja +2

The paper computes conductor exponents at odd primes for three infinite families of hyperelliptic curves using cluster picture techniques, providing an alternative approach to prev…

math.PR2026

Propagation of chaos in Fisher information

Jules Grass, Arnaud Guillin, Christophe Poquet

We present a new method for proving sharp local propagation of chaos in Fisher Information for particles with smooth interaction and drift. We rely on a new Lemma computing the Fis…

math.AP2026

Weak Error on the densities for the Euler scheme of stable additive SDEs with Besov drift

Mathis Fitoussi, Elena Issoglio, Stéphane Menozzi

We are interested in the Euler-Maruyama dicretization of the formal SDE, , where is a symmetric isotropic d dimensional stable process of index $α\in (1,…

math.NT2026★ 3 cited

A Pila--Wilkie theorem for Hensel minimal curves

Victoria Cantoral-Farfán, Kien Huu Nguyen, Mathias Stout +1

Recently, a new axiomatic framework for tameness in henselian valued fields was developed by Cluckers, Halupczok, Rideau-Kikuchi and Vermeulen and termed Hensel minimality. In this…