most citedStably semiorthogonally indecomposable varieties

8 citations

32 papers

math.AG2026

N{é}ron models of G\_m

Christophe Cornut

We construct ''N{é}ron models'' of Gm over any base scheme S.

math.AG2026

Les squelettes accessibles d'un espace de Berkovich

Antoine Ducros, Amaury Thuillier

We define a class of skeletons on Berkovich analytic spaces, which we call "accessible", which contains the standard skeleton of the n-dimensional torus for every n and is preserve…

math.AG2026

Characteristic cycles for coadmissible D-modules on smooth rigid analytic curves

Raoul Hallopeau

Let be a formal smooth curve over a complete discrete valuation ring of mixed characteristic and let be its generic fiber. We consider respectively…

math.RT2026

A categorification of combinatorial Auslander-Reiten quivers

Ricardo Canesin

We provide a categorification of Oh and Suh's combinatorial Auslander-Reiten quivers in the simply laced case. We work within the perfectly valued derived category $\mathrm{pvd}(Î…

math.AG20268 cited

Stably semiorthogonally indecomposable varieties

Dmitrii Pirozhkov

A triangulated category is said to be indecomposable if it admits no nontrivial semiorthogonal decompositions. We introduce a definition of a noncommutatively stably semiorthogonal…

cs.LG2026

Robustness Cannot be Reduced to Regularization: Studying Adversarial Training Beyond the Linear Case

David A. R. Robin, Rafael Pinot, Yann Chevaleyre

The vulnerability of ML models to adversarial examples has recently emerged as a major concern. While adversarial training is one of the most effective countermeasures to this issu…