activity
20192026
most citedExceptional complete intersection maps of local rings

6 citations · 7 across the 12 of their papers we have counts for

collaborators

14 papers

math.RT2026

The resolving completion of an exact category

Marianne Lawson, Janina C. Letz, Julia Sauter

For an exact category we provide two constructions of an ambient category in which the initial category is resolving: In the derived category and in the Gabriel--Quillen embedding.…

math.RT2025

An equivalence linking CM-types and

Charley Cummings, Sira Gratz, Ellen Kirkman +3

We show that, for a specific grading, the stable categories of graded maximal Cohen-Macaulay modules over hypersurfaces of type and are equivalent.

math.AC2025

Regular sequences for triangulated categories

Antonia Kekkou, Janina C. Letz, Marc Stephan

This paper systematically develops a notion of regular sequences in the context of -linear triangulated categories for a graded-commutative ring . The notion has equivalent c…

math.AC2025

The Rouquier dimension of the category of perfect complexes over a regular ring

Janina C. Letz

We show that the Rouquier dimension of the category of perfect complexes over a regular ring is precisely the Krull dimension of the ring. Previously, it was known that the Krull d…

math.CT2025

Tensor extriangulated categories

Raphael Bennett-Tennenhaus, Isambard Goodbody, Janina C. Letz +1

A tensor extriangulated category is an extriangulated category with a symmetric monoidal structure that is compatible with the extriangulated structure. To this end we define a not…

math.RT2024

Realization functors in algebraic triangulated categories

Janina C. Letz, Julia Sauter

Let be an algebraic triangulated category and an extension-closed subcategory with . Then $\mathc…

math.CT2024

Generation time for biexact functors and Koszul objects in triangulated categories

Janina C. Letz, Marc Stephan

This paper concerns the generation time that measures the number of cones necessary to obtain an object in a triangulated category from another object. This invariant is called lev…

math.RT2023

The Hochschild cohomology ring of monomial algebras

Dalia Artenstein, Janina C. Letz, Amrei Oswald +1

We give an explicit description of a diagonal map on the Bardzell resolution for any monomial algebra, and we use this diagonal map to describe the cup product on Hochschild cohomo…

math.KT2023

Transfer of A-infinity structures to projective resolutions

Janina C. Letz

In this article we prove various results about transferring or lifting -algebra structures along quasi-isomorphisms over a commutative ring.

math.AC2023★ 1 cited

Koszul homomorphisms and universal resolutions in local algebra

Benjamin Briggs, James C. Cameron, Janina C. Letz +1

We define a local homomorphism to be Koszul if its derived fiber is formal, and if is Koszul in the cla…

math.CT2022

Brown representability for triangulated categories with a linear action by a graded ring

Janina C. Letz

In this paper we give necessary and sufficient conditions for a functor to be representable in a strongly generated triangulated category which has a linear action by a graded ring…

math.AC2021★ 6 cited

Exceptional complete intersection maps of local rings

Srikanth B. Iyengar, Janina C. Letz, Jian Liu +1

This work concerns surjective maps of commutative noetherian local rings with kernel generated by a regular sequence that is part of a minimal generating set for t…

math.AC2020

Locally complete intersection maps and the proxy small property

Benjamin Briggs, Srikanth B. Iyengar, Janina C. Letz +1

It is proved that a map of commutative noetherian rings that is essentially of finite type and flat is locally complete intersection if and only is proxy small…

math.AC2019

Local to global principles for generation time over commutative noetherian rings

Janina C. Letz

In the derived category of modules over a commutative noetherian ring a complex is said to generate a complex if the latter can be obtained from the former by taking summan…