References
- Asadollahi, J., Salarian, Sh. (2005). Cohomology theories based on Gorenstein injective modules. Trans. Amer. Math. Soc. 358:2183–2203.
- Auslander, M., Bridger, M. (1969). Stable Module Theory.Memoirs. Amer. Math. Soc. 94. Providence: Amer. Math. Soc.
- Avramov, L. L., Martsinkovsky, A. (2002). Absolute, relative, and Tate cohomology of modules of finite Gorenstein dimension. Proc. Lond. Math. Soc. 85:393–440.
- Bennis, D., Mahdou, N. Gorenstein homological dimensions of commutative rings. http://arxiv.org/abs/611358.
- Christensen, L. W. (2000). Gorenstein Dimensions. Lecture Notes in Mathematics. Berlin: Springer-Verlag.
- Christensen, L. W., Frankild, A., Holm, H. (2006). On Gorenstein projective, injective and flat dimensions − a functorial description with applications. J. Algebra 302:231–279.
- Christensen, L. W., Jorgensen, D. A. (2014). Tate (co)homology via pinched complexes. Trans. Amer. Math. Soc. 366:667–689.
- Christensen, L. W., Jorgensen, D. A. (2015). Vanishing of Tate homology and depth formulas over local rings. J. Pure Appl. Algebra 219:464–481.
- Enochs, E. E., Estrada, S. E., García-Rozas, J. R. (2008). Gorenstein categories and Tate cohomology on projective schemes. Math. Nachr. 281:525–540.
- Enochs, E. E., Estrada, S. E., Iacob, A. C. (2012). Balance with unbounded complexes. Bull. London Math. Soc. 44:439–442.
- Enochs, E. E., Jenda, O. M. G. (2000). Relative Homological Algebra. Berlin: Walter de Gruyter.
- Enochs, E. E., Jenda, O. M. G., Lopez-Ramos, J. A. (2004). The existence of Gorenstein flat covers. Math. Scand. 94:46–62.
- Enochs, E. E., Jenda, O. M. G., Torrecillas, B. (1993). Gorenstein flat modules. Nanjing Daxue Xuebao Shuxue Bannian Kan 10:1–9.
- Enochs, E. E., Xu, J. Z. (1996). Gorenstein flat covers of modules over Gorenstein rings. J. Algebra 181:288–313.
- Gillespie, J. (2016). Gorenstein complexes and recollements from cotorsion pairs. Adv. Math. 291:859–911.
- Gillespie, J. (2017). The flat stable module category of a coherent ring. J. Pure Appl. Algebra 221:2025–2031.
- Holm, H. (2004). Gorenstein derived functors. Proc. Amer. Math. Soc. 132:1913–1923.
- Holm, H. (2004). Gorenstein homological dimensions. J. Pure. Appl. Algebra 189:167–193.
- Iacob, A. (2007). Absolute, Gorenstein, and Tate torsion modules. Commun. Algebra 35:1589–1606.
- Liang, L. (2013). Tate homology of modules of finite Gorenstein flat dimension. Algebra Represent Theory 16:1541–1560.
- Pierce, R. S. (1967). The global dimension of Boolean rings. J. Algebra 7:91–99.
- Sather-Wagstaff, S., Sharif, T., White, D. (2008). Gorenstein cohomology in abelian categories. J. Math. Kyoto Univ. 48:571–596.
- Sather-Wagstaff, S., Sharif, T., White, D. (2010). Tate cohomology with respect to semidualizing modules. J. Algebra 324:2336–2368.
- Veliche, O. (2006). Gorenstein projective dimension for complexes. Trans. Amer. Math. Soc. 358:1257–1283.
- Yang, G., Liang, L. (2014). All modules have Gorenstein flat precovers. Commun. Algebra 42:3078–3085.
- Yang, X. Y., Chen, W. J. (2017). Relative homological dimensions and Tate cohomology of complexes with respect to cotorsion pairs. Commun. Algebra 45:2875–2888.