Koam, Ali N. A.; Pirashvili, Teimuraz Cohomology of oriented algebras. (English) Zbl 1427.16006 Commun. Algebra 46, No. 7, 2947-2963 (2018). Summary: In this paper, our goal is to develop the equivariant version of Hochschild cohomology. In particular, we develop a cohomology theory for oriented algebras. Cited in 1 ReviewCited in 3 Documents MSC: 16E40 (Co)homology of rings and associative algebras (e.g., Hochschild, cyclic, dihedral, etc.) 16E30 Homological functors on modules (Tor, Ext, etc.) in associative algebras Keywords:group cohomology; Hochschild cohomology; oriented algebras PDFBibTeX XMLCite \textit{A. N. A. Koam} and \textit{T. Pirashvili}, Commun. Algebra 46, No. 7, 2947--2963 (2018; Zbl 1427.16006) Full Text: DOI References: [1] Baues, H. J.; Pirashvili, T., Comparison of MacLane, Shukla and Hochschild cohomologies, J. Reine Ang. Math., 598, 25-69, (2006) · Zbl 1116.18009 [2] Gerstenhaber, M., On the deformation of rings and algebras. Ann. Math., 59-103, (1964) · Zbl 0123.03101 [3] Loday, J. L., Cyclic Homology, (1963), Springer-Verlag, Berlin [4] MacLane, S., Homology, (1998), Springer-Verlag, Berlin [5] Quillen, D. G., Homotopical Algebra, (1967), Springer-Verlag · Zbl 0168.20903 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.