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20032023
most citedMutation in triangulated categories and rigid Cohen-Macaulay modules

324 citations · 378 across the 24 of their papers we have counts for

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math.AC2023

On the semifree resolutions of DG algebras over the enveloping DG algebras

Saeed Nasseh, Maiko Ono, Yuji Yoshino

The goal of this paper is to construct a semifree resolution for a non-negatively graded strongly commutative DG algebra over the enveloping DG algebra , where $A\…

math.AC2021

Obstruction to naive liftability of DG modules

Saeed Nasseh, Maiko Ono, Yuji Yoshino

The notion of naive liftability of DG modules is introduced in [9] and [10]. In this paper, we study the obstruction to naive liftability along extensions of DG algebras,…

math.AC2021★ 8 cited

Naive liftings of DG modules

Saeed Nasseh, Maiko Ono, Yuji Yoshino

Let n be a positive integer, and let A be a strongly commutative differential graded (DG) algebra over a commutative ring R. Assume that (a) B=A[X_1,...,X_n] is a polynomial extens…

math.AC2020

The theory of j-operators with application to (weak) liftings of DG modules

Saeed Nasseh, Maiko Ono, Yuji Yoshino

A major part of this paper is devoted to an in-depth study of j-operators and their properties. This study enables us to obtain several results on liftings and weak liftings of DG…

math.AC2018

An Auslander-Reiten principle in derived categories

Maiko Ono, Yuji Yoshino

We give a principle in derived categories, which lies behind the classical Auslander-Reiten duality and its generalized version by Iyama and Wemyss. We apply the principle to show…

math.AC2018

A lifting problem for DG modules

Maiko Ono, Yuji Yoshino

Let be an extended DG algebra by the adjunction of variable of positive even degree , and let be a semi-free DG -module that is assumed to be bounded…