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20092026
most citedIntegration in superspace using distribution theory

32 citations · 306 across the 68 of their papers we have counts for

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math.CT2026

Another counterexample to the Nerves of Steel Conjecture

Kevin Coulembier

In [B2] Balmer introduced the homological spectrum of a rigid tensor-triangulated category, and had the ``nerves of steel'' not to conjecture that it was in bijection with the prim…

math.CT2025

Universal properties of Delannoy categories

Kevin Coulembier, Nate Harman, Andrew Snowden

Recently, the second and third authors introduced a new symmetric tensor category associated to an oligomorphic group with a measure . When…

math.CT2025

Invertible exterior powers

Kevin Coulembier

We present a proof of the fact that in a symmetric monoidal category over a field of characteristic zero, objects with an invertible exterior power are rigid. As an application we…

math.CT2023

N-spherical functors and tensor categories

Kevin Coulembier, Pavel Etingof

We apply the recently introduced notion, due to Dyckerhoff, Kapranov and Schechtman, of -spherical functors of stable infinity categories, which generalise spherical functors, t…

math.CT2023

Incompressible tensor categories

Kevin Coulembier, Pavel Etingof, Victor Ostrik

A symmetric tensor category over an algebraically closed field is incompressible if every tensor functor out of is an embedding. E.g., the categories…

math.CT2023

Commutative algebra in tensor categories

Kevin Coulembier

We develop some foundations of commutative algebra, with a view towards algebraic geometry, in symmetric tensor categories. Most results establish analogues of classical theorems,…