[1] S. Awodey, Category theory, Oxford University Press, United States, (2006).
[2] T.S. Blyth, Lattices and ordered algebraic structures, Springer-Verlag, (2005).
[3] R. Belohlavek, Some properties of residuated lattices, Czechoslovak Mathematical Journal, 53
(2003), 161–171.
[4] R.A. Borzooei, M. Bakhshi, O. Zahiri, Filter theory on hyper residuated lattices, Quasigroups
and Related Systems, 22(1) (2014), 33–50.
[5] R.A. Boorzooei, A. Hasankhani, M.M. Zahedi, Y.B. Jun, On hyper K-algebra, Mathematica
Japonica, 1 (2000), 113–121.
[6] C.C. Chang, Algebraic analysis of many valued logics, Transactions of the American Mathematical Society, 88 (1958), 467–490.
[7] P. Corsini, Prolegomena of hypergroup, Aviani Editore, (1993).
[8] P. Corsini, V. Leoreanu, Applications of hyperstructure theory, Kluwer Academic Publishers,
Dordrecht, (2003).
[9] F. Esteva, L. Godo, Monoidal t-norm based logic: Towards a logic for left-continuous t-norms,
Fuzzy Sets and Systems, 124, (2001), 271–288.
[10] Sh. Ghorbani, A. Hasankhani, E. Eslami, Hyper MV-algebras, Set-Valued Mathematics and
Applications, 1 (2008), 205–222.
[11] P. H´ajek, Metamathematics of fuzzy logic, Kluwer Academic Publishers, Dordrecht, (1998).
[12] J. Mittas, M. Konstantinidou, Sur une nouvelle g´en´eration de la notion de treillis. Les supertreillis et certaines de leurs propri´t´es g´en´erales, Annales Mathmatiques Blaise Pascal (Clermont II), S´er. Math. Fasc., 25 (1989), 61–83.
[13] M. Ward, R.P. Dilworth, Residuated lattices, Transactions of the American Mathematical
Society, 45 (1939), 335–354.
[14] O. Zahiri, R.A. Borzooei, M. Bakhshi, (Quotient) hyper residuated lattices, Quasigroups and
Related Systems, 20 (2012), 125–138.
)
