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Original Articles

The tensor product of Gorenstein-projective modules over category algebras

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Pages 3712-3721 | Received 16 Jan 2017, Published online: 08 Feb 2018

References

  • Auslander, M., Bridger, M. (1969). Stable Module Theory. Memoirs of the American Mathematical Society, Vol. 94. American Mathematical Society, Providence, R.I. 146 pp.
  • Buchweitz, R.-O. (1987). Maximal Cohen–Macaulay Modules and Tate-Cohomology over Gorenstein Rings. Unpublished Manuscript. Available at: http://hdl.handle.net/1807/16682.
  • Li, L. P. (2011). A characterization of finite EI categories with hereditary category algebras. J. Algebra 345:213–241.
  • Li, L. P. (2014). A generalized Koszul theory and its application. Trans. Am. Math. Soc. 366:931–977.
  • Wang, R. (2016). Gorenstein triangular matrix rings and category algebras. J. Pure Appl. Algebra 220(2):666–682.
  • Wang, R. (2017). The MCM-approximation of the trivial module over a category algebra. J. Algebra Appl. 16(6):1750109, 16 pp.
  • Webb, P. (2007). An Introduction to the Representations and Cohomology of Categories. Group Representation Theory. Lausanne: EPFL Press, pp. 149–173.
  • Xu, F. (2013). Tensor structure on kC-mod and cohomology. Proc. Edinb. Math. Soc. (2) 56(1):349–370.
  • Xu, F. (2014). Spectra of tensor triangulated categories over category algebras. Arch. Math. (Basel) 103(3):235–253.
  • Zaks, A. (1969). Injective dimensions of semi-primary rings. J. Algebra 13:73–86.
  • Zhang, P. (2013). Gorenstein-projective modules and symmetric recollements. J. Algebra 388:65–80.

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