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• [1] Ammar,F. and Makhlouf, A., Hom-Lie and Hom-Lie-admissible superalgebras, J. algebra. 32(2010), no. 7, 1513-1528.
• [2] Attan, S., Some characterisations of color Hom-Poisson algebras, Hacet. J. Math. Stat. 47(2018), no. 6, 1552-1563
• [3] Bakayoko, I., Hom-Novikov color algebras, Arxiv: 1609.07813v1.
• [4] Bergen, J. and Grzeszuk, P., Simple Jordan color algebras arising from associative graded algebras, J. algebra. 246(2001), no. 2, 915-950.
• [5] Gao, X. and Xu, L., Novikov color algebras and Torkten color algebras, Journal of Jilin University. 54(2016) , no. 2, 197-201.
• [6] Gel’fand, I.M. and Dorfman, I.Ya., Hamiltonian operators and algebraic structures related to them, Funct. Anal, App. 13(1979), 248-262.
• [7] Hartwig, J. T., Larsson, D. and Silvestrov, S.D., Deformations of Lie algebras using σ-derivations, J. Algebra. 295(2006), no. 2, 314-361.
• [8] Larsson, D. and Silvestrov, S.D., Quasi-Hom-Lie algebras, central extensions and 2-cycle-like identities, J. Algebra. 288(2005), no. 2, 321-344.
• [9] Larsson, D. and Silvestrov, S.D., Quasi-Lie algebras, Noncommutative Geometry and representation Theory in Mathematical physics. cotemp. Math., 391, Amer. Math. Soc., Providence, RI. 2005, 241-248.
• [10] Makhlouf, A. and Silvestrov, S.D., Hom-algebras structures, J. Gen. Lie theory Appl. 2(2008), no. 2, 51-64.
• [11] Quingcheng, Z. and Yongzeng, Z., Derivations and extensions of lie color algebra, Acta Mathematica Scienta. 28(2008), no. 4, 933-948.
• [12] Wang, C., Zhang, Q. and Wei, Z., Hom-Leibniz superalgebras and Hom-Leibniz-Poisson superalgebras, Hacet. J. Math. Stat. 44(2015), no.5, 1163-1179.
• [13] Xu, X., On simple Novikov algebras and their irreducible modules, J. Algebra. 185(1996), no. 3, 905-934.
• [14] Xu, X., Novikov-Poisson algebras, J. algebra. 190(1997), no. 2, 253-279.
• [15] Xu, X., Variational calculus of supervariables and related algebraic structures, J. Algebra. 223(2000), no. 2, 396-437.
• [16] Yau, D., Hom-algebras and homology, J. Lie theory. 19(2009), no. 2, 409-421.
• [17] Yau, D., Hom-Novikov algebras, J. Phys. A. 44(2011), no. 8 085202.
• [18] Yau, D., A twisted generalization of Novikov-poisson algebras, Arxiv: 1010.3410v1.
• [19] Yu, H., Zhang, W., Jia, Z. and Zhang, Q., Hom-Novikov-Poisson superalgebras, Journal of Jilin University (Science Edition). 53(2015), no. 4, 606-610.
• [20] Yuan, L., Hom-Lie color algebra structures, Comm. Alg. 40(2012), no. 2, 575-592.
• [21] Yuan, L. M., Chen, S. and He, C.X., Hom-Gel’fand-Dorfman super-bialgebras and Hom-Lie conformal superalgebras, Acta mathematica Sinica. 33(2017), no. 1, 96-116.
• [22] Zhang, R., Hou, D. and Bai, C., A Hom-version of the affinizations of balinskii-novikov and Novikov superalgebras, J. math. Phys. 52(2011), no. 2, 023505, 19 pp.