activity
20032026
most citedDifferentially Large Fields

8 citations · 23 across the 11 of their papers we have counts for

collaborators

12 papers

math.GN2026

Pseudocomplementation in rings of continuous functions

Guram Bezhanishvili, Marcus Tressl

We study rings of real-valued continuous functions in terms of pseudocomplementation conditions on various lattices attached to their prime spectrum. We fully characterize pseudoco…

math.GN2024★ 2 cited

Subfitness in distributive (semi)lattices

Guram Bezhanishvili, James Madden, M. Andrew Moshier +2

We investigate whether the set of subfit elements of a distributive semilattice is an ideal. This question was raised by the second author at the BLAST conference in 2022. We show…

math.AG2023★ 2 cited

On ordinary differentially large fields

Omar León Sánchez, Marcus Tressl

We provide a characterisation of differentially large fields in arbitrary characteristic and a single derivation in the spirit of Blum axioms for differentially closed fields. In t…

math.AG2020★ 8 cited

Differentially Large Fields

Omar León Sánchez, Marcus Tressl

We introduce the notion of differential largeness for fields equipped with several commuting derivations (as an analogue to largeness of fields). We lay out the foundations of this…

math.AG2020

Differential Weil descent

Omar León Sánchez, Marcus Tressl

In this short note a differential version of the classical Weil descent is established in all characteristics. This yields a ready-to-deploy tool of differential restriction of sca…

math.LO2018

Defining integer valued functions in rings of continuous definable functions over a topological field

Luck Darnière, Marcus Tressl

Let K be an expansion of either an ordered field or a valued field. Given a definable set X K<sup>m</sup> let C(X) be the ring of continuous definable functions from X…