Equivalences from tilting theory and commutative algebra from the adjoint functor point of view

Research output: Contribution to journal › Journal article › Research › peer-review

Standard

Equivalences from tilting theory and commutative algebra from the adjoint functor point of view. / Celikbas, Olgur; Holm, Henrik.

In: New York Journal of Mathematics, Vol. 23, 2017, p. 1697-1721.

Research output: Contribution to journal › Journal article › Research › peer-review

Harvard

Celikbas, O & Holm, H 2017, 'Equivalences from tilting theory and commutative algebra from the adjoint functor point of view', New York Journal of Mathematics, vol. 23, pp. 1697-1721.

APA

Celikbas, O., & Holm, H. (2017). Equivalences from tilting theory and commutative algebra from the adjoint functor point of view. New York Journal of Mathematics, 23, 1697-1721.

Vancouver

Celikbas O, Holm H. Equivalences from tilting theory and commutative algebra from the adjoint functor point of view. New York Journal of Mathematics. 2017;23:1697-1721.

Author

Celikbas, Olgur ; Holm, Henrik. / Equivalences from tilting theory and commutative algebra from the adjoint functor point of view. In: New York Journal of Mathematics. 2017 ; Vol. 23. pp. 1697-1721.

Bibtex

@article{b532c4de6f224f90ba98d97c6372eb39,
title = "Equivalences from tilting theory and commutative algebra from the adjoint functor point of view",
abstract = "We give a category theoretic approach to several known equivalences from (classic) tilting theory and commutative algebra. Furthermore, we apply our main results to establish a duality theory for relative Cohen Macaulay modules in the sense of Hellus, Schenzel, and Z argar.",
author = "Olgur Celikbas and Henrik Holm",
year = "2017",
language = "English",
volume = "23",
pages = "1697--1721",
journal = "New York Journal of Mathematics",
issn = "1076-9803",
publisher = "Electronic Journals Project",

}

RIS

TY - JOUR

T1 - Equivalences from tilting theory and commutative algebra from the adjoint functor point of view

AU - Celikbas, Olgur

AU - Holm, Henrik

PY - 2017

Y1 - 2017

N2 - We give a category theoretic approach to several known equivalences from (classic) tilting theory and commutative algebra. Furthermore, we apply our main results to establish a duality theory for relative Cohen Macaulay modules in the sense of Hellus, Schenzel, and Z argar.

AB - We give a category theoretic approach to several known equivalences from (classic) tilting theory and commutative algebra. Furthermore, we apply our main results to establish a duality theory for relative Cohen Macaulay modules in the sense of Hellus, Schenzel, and Z argar.

M3 - Journal article

VL - 23

SP - 1697

EP - 1721

JO - New York Journal of Mathematics

JF - New York Journal of Mathematics

SN - 1076-9803

ER -

ID: 186874209