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• Altay B, Başar F, 2005. Some Euler sequence spaces of nonabsolute type. Ukrainian Math. J, 57: 1-17.
• Altay B, Başar F, 2007. The fine spectrum and the matrix domain of the difference operator Δ on the sequence space , . Commun. Math. Anal., 2: 1-11.
• Altay B, Başar F, Mursaleen M, 2006. On the Euler sequence spaces which include the spaces and I, Inform. Sci, 176: 1450-1462.
• Başar F, Altay B, 2003. On the space of sequences of -bounded variation and related matrix mappings. Ukrainian Math. J, 55: 136-147.
• Çolak R, Et M, Malkowsky E, 2004. Some topics of sequence spaces, Lecture notes in Mathematics. Fırat Univ. Press, 1-63.
• Et M, 1993. On some difference sequence spaces. Doğa Mat., 17: 18-24.
• Et M, Başarır M, 1997. On some new generalized difference sequence spaces. Period. Math. Hungar., 35: 169-175.
• Et M, Çolak R, 1995. On some generalized difference sequence spaces. Soochow J. Math., 21: 377-386.
• Et M, Esi A, 2000. On Köthe-Toeplitz duals of generalized difference sequence spaces. Bull. Malays. Math. Sci. Soc. (2), 23: 25-32.
• Et M, Karakaya V, 2014. A new difference sequence set of order and its geometrical properties. Abstr. Appl. Anal., Art. ID 278907: 4 p.
• García-Falset J, 1994. Stability and fixed points for nonexpansive mappings. Houston J. Math., 20: 495-506.
• Gaur AK, Mursaleen M, 1998. Difference sequence spaces. Internat. J. Math. Math. Sci., 21: 701-706.
• Kara EE, 2013. Some topological and geometrical properties of new Banach sequence spaces. J. Inequal. Appl., 38: 15 pp.
• Kara EE, Başarır M, 2012. An application of Fibonacci numbers into infinite Toeplitz matrices. Caspian Journal of Mathematics Sciences, 1: 1-6.
• Karakaş M, 2015. A new regular matrix defined by Fibonacci numbers and its applications. BEU Journal of Science, 4: 205-210.
• Karakaş M, Çınar M, Et M, 2013. Some geometric properties of a new sequence space. J. Comput. Anal. Appl., 15: 23-31.
• Karakaş M, Et M, Karakaya V, 2013. Some geometric properties of a new difference sequence space involving lacunary sequences. Acta Math. Sci. Ser. B Engl. Ed., 33: 1711-1720.
• Karakaya V, Altun F, 2014. On some geometric properties of a new paranormed sequence space. J. Funct. Spaces, Art. ID 685382: 8 p.
• Kızmaz H, 1981. On certain sequence spaces. Canad. Math. Bull., 24: 169-176.
• Koshy T, 2001. Fibonacci and Lucas Numbers with Applications. John Wiley&Sons, Canada. 672 p.
• Mursaleen M, 1996. Generalized spaces of difference sequences. J. Math. Anal. Appl., 203: 738-745.
• Mursaleen M, Başar F, Altay B, 2006. On the Euler sequence spaces which include the spaces and II. Nonlinear Analysis, 65: 707-717.
• Mursaleen M, Çolak R, Et M, 2007. Some geometric inequalities in a new Banach sequence space. J. Inequal. Appl., Art. ID 86757: 6 p.
• Mursaleen M, Noman AK, 2010. On some new difference sequence spaces of non-absolute type. Math. Comput. Modelling, 52: 603-617.
• Mursaleen M, Noman AK, 2010. On the spaces of -convergent and bounded sequences. Thai J. Math., 8: 311-329.
• Mursaleen M, Noman AK, 2011. On some new sequence spaces of non-absolute type related to the spaces and I. Filomat, 25: 33-51.
• Savaş E, Karakaya V, Şimşek N, 2009. Some -type new sequence spaces and their geometric properties. Abstr. Appl. Anal., Art. ID 696971: 12 pp.
• Vajda S, 2008. Fibonacci and Lucas Numbers, and the Golden Section Theory and Applications. Dover Edition, NewYork, USA. 189 p.
• Wilansky A, 1984. Summability Through Functional Analysis. Elseiver Science Publishers BV, Amsterdam, The Netherlands. 317 p.