In this paper, we introduced the notion of symmetric biderivations on lattice implication algebra and investigated some related properties. Also, we characterized the FixD(L), and KerD(L) by symmetric bi-derivations. Additionally, we proved that if D is a symmetric bi-derivation of a lattice implication algebra, every lter F is D-invariant.
Özbal, Ş., Altındağ, Ö., & Ho Yon, Y. (2017). ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS. Gazi University Journal of Science, 30(1), 431-441.
AMA
Özbal Ş, Altındağ Ö, Ho Yon Y. ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS. Gazi University Journal of Science. March 2017;30(1):431-441.
Chicago
Özbal, Şule, Öncül Altındağ, and Yong Ho Yon. “ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS”. Gazi University Journal of Science 30, no. 1 (March 2017): 431-41.
EndNote
Özbal Ş, Altındağ Ö, Ho Yon Y (March 1, 2017) ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS. Gazi University Journal of Science 30 1 431–441.
IEEE
Ş. Özbal, Ö. Altındağ, and Y. Ho Yon, “ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS”, Gazi University Journal of Science, vol. 30, no. 1, pp. 431–441, 2017.
ISNAD
Özbal, Şule et al. “ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS”. Gazi University Journal of Science 30/1 (March 2017), 431-441.
JAMA
Özbal Ş, Altındağ Ö, Ho Yon Y. ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS. Gazi University Journal of Science. 2017;30:431–441.
MLA
Özbal, Şule et al. “ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS”. Gazi University Journal of Science, vol. 30, no. 1, 2017, pp. 431-4.
Vancouver
Özbal Ş, Altındağ Ö, Ho Yon Y. ON SYMMETRIC BI-DERIVATIONS OF LATTICE IMPLICATION ALGEBRAS. Gazi University Journal of Science. 2017;30(1):431-4.