1
TOBB University of Economics and Technology Mathematics Department
2
Kocaeli University Mathematics Department
Abstract
In this paper, we consider an arbitrary binary polynomial sequence {A_n} and then give a lower triangular matrix representation of this sequence. As main result, we obtain a factorization of the in nite generalized Pascal matrix in terms of this new matrix, using a Riordan group approach. Further some interesting results and applications are derived.
Kilic, E., Omur, N. & Tatar, G. (2012). Riordan group approaches in matrix factorizations. Bulletin of the Iranian Mathematical Society, 38(2), 491–506.
MLA
Kilic, E., Omur, N., & Tatar, G. "Riordan group approaches in matrix factorizations", Bulletin of the Iranian Mathematical Society, 38, 2, 2012, 491–506.
HARVARD
Kilic, E., Omur, N., & Tatar, G. (2012). 'Riordan group approaches in matrix factorizations', Bulletin of the Iranian Mathematical Society, 38(2), pp. 491–506.
CHICAGO
Kilic, E., Omur, N. & Tatar, G., "Riordan group approaches in matrix factorizations." Bulletin of the Iranian Mathematical Society, 38 2 (2012): 491–506,
VANCOUVER
Kilic E., Omur N., Tatar G. Riordan group approaches in matrix factorizations. BIMS. 2012;38(2):491–506.
