Monads and comonads on module categories
G Böhm, T Brzeziński, R Wisbauer - Journal of Algebra, 2009 - Elsevier
Let A be a ring and MA the category of right A-modules. It is well known in module theory
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
Monads and comonads in module categories
G Böhm, T Brzezinski, R Wisbauer - arXiv e-prints, 2008 - ui.adsabs.harvard.edu
Let $ A $ be a ring and $\M_A $ the category of $ A $-modules. It is well known in module
theory that for any $ A $-bimodule $ B $, $ B $ is an $ A $-ring if and only if the functor …
theory that for any $ A $-bimodule $ B $, $ B $ is an $ A $-ring if and only if the functor …
[引用][C] Monads and comonads on module categories
G Böhm, T Brzeziński, R Wisbauer… - Journal of Algebra, 2009 - cronfa.swan.ac.uk
Monads and comonads on module categories Swansea University Logo THE UNIVERSITY
RESEARCH UNDERGRADUATE POST GRADUATE INTERNATIONAL ALUMNI BUSINESS …
RESEARCH UNDERGRADUATE POST GRADUATE INTERNATIONAL ALUMNI BUSINESS …
Monads and comonads on module categories
G Böhm, T Brzeziński, R Wisbauer - Journal of Algebra, 2009 - infona.pl
Let A be a ring and MA the category of right A-modules. It is well known in module theory
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
[PDF][PDF] MONADS AND COMONADS IN MODULE CATEGORIES
G BOHM, T BRZEZINSKI, R WISBAUER - arXiv preprint arXiv:0804.1460, 2008 - Citeseer
Let A be a ring and MA the category of A-modules. It is well known in module theory that for
any A-bimodule B, B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
any A-bimodule B, B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
[PDF][PDF] MONADS AND COMONADS IN MODULE CATEGORIES
G BOHM, T BRZEZINSKI… - arXiv preprint arXiv …, 2008 - academia.edu
Let A be a ring and MA the category of A-modules. It is well known in module theory that for
any A-bimodule B, B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
any A-bimodule B, B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
[PDF][PDF] Monads and comonads on module categories
G Böhm, T Brzezinskib, R Wisbauer - Journal of Algebra, 2009 - core.ac.uk
The purpose of this paper is to present a categorical framework for studying problems in the
theories of rings and modules, corings and comodules, bialgebras and (mixed) bimodules …
theories of rings and modules, corings and comodules, bialgebras and (mixed) bimodules …
Monads and comonads in module categories
G Böhm, T Brzezinski, R Wisbauer - arXiv preprint arXiv:0804.1460, 2008 - arxiv.org
Let $ A $ be a ring and $\M_A $ the category of $ A $-modules. It is well known in module
theory that for any $ A $-bimodule $ B $, $ B $ is an $ A $-ring if and only if the functor …
theory that for any $ A $-bimodule $ B $, $ B $ is an $ A $-ring if and only if the functor …
[PDF][PDF] MONADS AND COMONADS ON MODULE CATEGORIES
G BOHM, T BRZEZINSKI, R WISBAUER - 2009 - math.uni-duesseldorf.de
Let A be a ring and MA the category of right A-modules. It is well known in module theory
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
[PDF][PDF] MONADS AND COMONADS ON MODULE CATEGORIES
G BOHM, T BRZEZINSKI, R WISBAUER - 2009 - Citeseer
Let A be a ring and MA the category of right A-modules. It is well known in module theory
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …
that any A-bimodule B is an A-ring if and only if the functor−⊗ AB: MA→ MA is a monad (or …