Biserial algebras via subalgebras and the path algebra of $D_4$
Julian Külshammer. (2011). "Biserial algebras via subalgebras and the path algebra of D4." Journal of Algebra. 331(1).
Julian Külshammer. (2011). "Biserial algebras via subalgebras and the path algebra of D4." Journal of Algebra. 331(1).
Julian Külshammer (2013). "Representation type of Frobenius-Lusztig kernels." The Quarterly Journal of Mathematics. 64(2).
Julian Külshammer (2013). "Auslander--Reiten theory of Frobenius--Lusztig kernels." Bulletin of the London Mathematical Society. 45(6).
Julian Külshammer (2014). "Auslander--Reiten theory of small half quantum groups." Proceedings of the American Mathematical Society. 142(4).
Steffen Koenig, Julian Külshammer, and Sergiy Ovsienko (2014). "Quasi-hereditary algebras, exact Borel subalgebras, $A_\infty$-algebras and boxes." Advances in Mathematics. 262.
Julian Külshammer (2017). "In the bocs seat: Quasi-hereditary algebras and representation type." In: Representation theory--current trends and perspectives (EMS Series of Congress Reports).
Julian Külshammer (2017). "Pro-species of algebras I: Basic Properties." Algebras and Representation Theory. 20.
Gustavo Jasso and Julian Külshammer (2018). "Nakayama-type phenomena in higher Auslander--Reiten theory." In: Contemporary Mathematics. 705.
Agnieszka Bodzenta and Julian Külshammer (2018). "Ringel duality as an instance of Koszul duality." Journal of Algebra. 506.
Julian Külshammer, Chrysostomos Psaroudakis, and Øystein Skartsæterhagen (2019). "Derived Invariance of support varieties." Proceedings of the American Mathematical Society. 147.
Gustavo Jasso and Julian Külshammer (2019). "Higher Nakayama algebras I: Construction." Advances in Mathematics. 351.
Tomasz Brzeziński, Steffen Koenig, and Julian Külshammer (2020). "From quasi-hereditary algebras with exact Borel subalgebras to directed bocses." Bulletin of the London Mathematical Society. 52(2).
Nan Gao, Julian Külshammer, Sondre Kvamme, and Chrysostomos Psaroudakis (2022). "A functorial approach to monomorphism categories of species I." Communications in Contemporary Mathematics. 24.
Julian Külshammer and Vanessa Miemietz (2023). "Uniqueness of exact Borel subalgebras and bocses." Preprint, arXiv: 2109.03586, to appear in: Memoirs of the AMS.
Julian Külshammer (2023). "Towards bound quivers for exact categories." In: Preprint, survey for Proceedings of ICRA 2022.
Nan Gao, Julian Külshammer, Sondre Kvamme, and Chrysostomos Psaroudakis (2024). "A functorial approach to monomorphism categories of species II:Indecomposables." Proc. LMS. 129 (4).
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