[1] K. T. Atanassov, Intuitionistic fuzzy sets, Fuzzy Sets and Systems, 20 (1986), 87{96.
[2] K. T. Atanassov and S. Stoeva, Intuitionistic L-fuzzy sets, in:R.Trapple (ed.), Elsevier
Science Publishers B.V., North Holland, 1984.
[3] K. T. Atanassov and G. Gargov, Elements of intuitionistic fuzzy logic. part I, Fuzzy Sets and
Systems, 145 (1998), 267{277.
[4] P. Burillo and H. Bustince, Intuitionistic fuzzy relations. eects of Atanassov's operators
on the properties of Intuitionistic Fuzzy relations, Mathware and Soft Computing, 2 (1995),
117{148.
[5] G. Cattaneo and D. Ciucci, Basic intuitionistic principles in fuzzy set theories and its
extensions (A terminological debate on Atanassov IFS), Fuzzy Sets and Systems, 24 (2006),
3198{3219.
[6] R. Cignoli and F. Esteva, Commutative integral bounded residuated lattices with an added
involution, Annals of Pure and Applied Logic, 171 (2009), 150{170.
[7] C. Cornelis and G. Deschrijver and E. E. Kerre, Classication on intuitionistic fuzzy impli-
cators: an algebraic approach, In Proceedings of the FT & T' 02, Durham, North Carolina,
105{108.
[8] D. Dubois and S. Gottwald and P. Hajek and J. Kacprzyk and H. Prade, Terminological dif-
culties in fuzzy set theory- The case of "Intuitionistic Fuzzy Sets", Fuzzy Sets and Systems,
156 (2005), 485{491.
[9] G. Deschrijver and C. Cornelis and E. E. Kerre, Intuitionistic fuzzy connectives revisited, In
proceedings of IPMU'02, 2002.
[10] E. Eslami, An algebraic structure for Intuitionistic Fuzzy Logic, Iranian Journal of Fuzzy
Systems, 9(6) (2012), 31{41.
[11] E. Eslami and W. Peng-Yung, More on intutionistic fuzzy residuated lattices, Journal of
Multiple-Valued Logic and Soft Computing, 20(3) (2013), 335{352.
[12] E. Eslami and F. Ghanavizi Maroof, A Proposed axiomatic system for atanassov intuition-
istic fuzzy logic (A-IFL), Notes on Intuitionistic Fuzzy Sets, 19(3) (2013), 1{14.
[13] P. Hajek, Metamathematics of fuzzy logic, Trends in Logic, Kluwer Academic Publishers,
Drdrecht, 1998.
[14] Y. Hong and X. Ruiping and F. Xianwen, Characterizing ordered semigroups by means of
Intuitionistic Fuzzy Bi- ideals, Mathware and Soft Computing, 14 (2007), 57{66.
[15] M. Kondo, Note on strict residuated lattices with an involutive negation, AAA80 Workshop
on General Algebra& Workshop on Non- classical algebraic Structures, Bedlewo, Poland, 1-6
june, 2010.
[16] C. Muresan, Dense elements and classes of a residuated lattices, Bull. Math. Soc. Sci. Math.
Roumanie Tome, 53(1) (2010), 11{24.
[17] H. Ono, Substructural logics and residuated lattices - an introduction, Trends in Logic,
(2003), 177{212.
[18] D. Piciu, Algebras of fuzzy logic, Craiova: Ed universtaria, 2007.
[19] E. Szmidt and K. Marta, Atanassov's intuitionistic fuzzy sets in classication of imbalanced
and overlapping classes. intelligent techniques and tools for novel system architectures, Studies
in Computational Intelligence (SCI), 109 (2008), 455{471.
[20] A. Tepavcevic and M. G. Ranitovic, General form of lattice valued intuitionistic fuzzy sets,
Computational Intelligence, Theory and Applications, Springer Berlin Heidelberg, Germany,
(2006), 375{381.
[21] A. Tepavcevic and T. Gerstenkorn, Lattice valued intuitionistic fuzzy sets, Central European
Journal of Mathematics, 2(3) (2004), 388{398.
[22] G. Takeuti and S. Titani, Intuitionistic fuzzy logic and intuitionistic fuzzy set theory, Journal
of Symbolic Logic, 49(3) (1984), 851{866.