TY  - JOUR
TI  - On Dual-Complex Numbers with Generalized Fibonacci and Lucas Numbers Coefficients
AB  - In this paper, dual-complex Fibonacci numbers with generalized Fibonacci and Lucas coefficients aredefined. Generating function is given for this number system. Binet’s formula is obtained by the help ofthis generating function. Then, well-known Cassini, Catalan, d’Ocagne’s, Honsberger, Tagiuri and otheridentities are given for this number system. Finally, it is seen that the theorems and the equations whichare obtained for the special values p = 1 and q = 0 correspond to the theorems and identities in [2].
AU  - Sürekçi, Arzu
AU  - Gungor, Mehmet Ali
AU  - Azak, Ayşe Zeynep
DO  - 10.36753/MATHENOT.621602
PY  - 2020
JO  - Mathematical Sciences and Applications E-Notes
VL  - 8
IS  - 1
SN  - 2147-6268
SP  - 55
EP  - 68
DB  - TRDizin
UR  - http://search/yayin/detay/400248
ER  -