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Journals / Bitlis Eren Üniversitesi Fen Bilimleri Dergisi / 2015 / Volume: 4 Issue: 2

A New Regular Matrix Defined By Fibonacci Numbers And Its Applications

MURAT Karakaş
Pages
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Publication Date
2015-12-22
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The main goal of this paper is to define a new infinite Toeplitz matrix and to examine some algebraic and topological properties of the sequence spaces and where by means of this matrix.en

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Objective & Hypothesis:The main goal of this paper is to define a new infinite Toeplitz matrix and to examine some algebraic and topological properties of the sequence spaces and where by means of this matrix.en
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Key Findings & Data:The main goal of this paper is to define a new infinite Toeplitz matrix and to examine some algebraic and topological properties of the sequence spaces and where by means of this matrix.en
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Conclusion & Impact:The main goal of this paper is to define a new infinite Toeplitz matrix and to examine some algebraic and topological properties of the sequence spaces and where by means of this matrix.en
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The main goal of this paper is to define a new infinite Toeplitz matrix and to examine some algebraic and topological properties of the sequence spaces and where by means of this matrix.en

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Karakaş, M. (2015). A New Regular Matrix Defined By Fibonacci Numbers And Its Applications. Bitlis Eren Üniversitesi Fen Bilimleri Dergisi, Volume: 4 Issue: 2. https://doi.org/10.17798/beufen.78452

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References (8)

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  3. Kalman D., Mena R., 2003. The Fibonacci Numbers: Exposed, Mathematics Magazine, 76 (3): 167-181.
  4. Vajda S., 1989. Fibonacci and Lucas Numbers, and the Golden Section: Theory and Applications, Dover Publications Inc., 190 s. New York.
  5. Kara E.E., Basarir M., 2012. An Application of Fibonacci Numbers into Infinite Toeplitz Matrices, Caspian Journal of Mathematics Sciences, 1 (1): 1-6.
  6. Wilansky A., 1984. Summablity Through Functional Analysis, Elsevier Science Publishers B.V., 309 s. Amsterdam.
  7. Mursaleen M., Noman A.K., 2011. On Some New Sequence Spaces of Non-absolute Type Related to The Spaces and I, Filomat, 25 (2): 33-51.
  8. Mursaleen M., Noman A.K., 2010. On the Space of -Convergent and Bounded Sequences, Thai Journal of Mathematics, 8 (2): 311-329.