REFERENCES
- Caenepeel, S., Goyvaerts, I. (2011). Monoidal Hom-Hopf algebras. Comm. Algebra 39:2216–2240.
- Chen, Y. Y., Wang, Z. W., Zhang, L. Y. (2013). Integrals for monoidal Hom-Hopf algebras and their applications. J. Math. Phys. 54:1–22.
- Cohen, M., Fishman, D. (1986). Hopf algebra actions. J. Algebra 100:363–379.
- Doi, Y., Takeuchi, M. (1994). Multiplication alteration by two-cocycles in the quantum view. Comm. Algebra 22:5715–5732.
- Drinfeld, V. G. (1986). Quantum Groups. Proceedings of the International Congress of Mathematicians. Berkeley, pp.798–820.
- Frégier, Y., Gohr, A., Silvestrov, S. D. (2009). Unital algebras of Hom-associative type and surjective or injective twistings. J. Gen. Lie Theory Appl. 3(4):285–295.
- Gohr, A. (2010). On Hom-algebras with surjective twisting. J. Algebra 324:1483–1491.
- Makhlouf, A., Silvestrov, S. D. (2008). Hom-algebras structures. J. Gen. Lie Theory Appl. 2:52–64.
- Makhlouf, A., Silvestrov, S. D. (2009). Hom-Lie admissible Hom-coalgebras and Hom-Hopf algebras. In Generalized Lie Theory in Mathematics, Physics and Beyond. Berlin: Springer Verlag.
- Makhlouf, A., Silvestrov, S. D. (2010). Hom-algebras and Hom-coalgebras. J. Algebra Appl. 9:553–589.
- Molnar, R. K. (1977). Semi-direct products of Hopf algebras. J. Algebra 47:29–51.
- Montgomery, S. (1993). Hopf Algebras and Their Actions on Rings. CBMS Lecture Notes Vol. 82, Providence, RI: Amer Math. Soc.
- Radford, D. E. (1994). The trace function and Hopf algebras. J. Algebra 163:583–622.
- Wang, S. H., Li, J. Q. (1998). On twisted smash products for bimodule algebras and the Drinfeld double. Comm. Algebra 26:2435–2444.
- Wang, S. H., Kim, Y. G. (2004). Quasitriangular structure for a class of Hopf algebras of dimension p6. Comm. Algebra 32:1401–1423.
- Wang, Z. W., Chen, Y. Y., Zhang, L. Y. (2012). The antipode and Drinfel'd double of Hom-Hopf algebras. Sci Sin Math 42:1079–1093.
- Yau, D. (2009). Hom-algebras and homology. J. Lie Theory 19:409–421.
- Yau, D. (2010). Hom-bialgebras and comodule algebras. Int. Electron. J. Algebra 8:45–64.
- Yau, D. (2012). Hom-quantum groups I: Quasi-triangular Hom-bialgebras. J. Phys. A: Math. Theor. 45:1–23.