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Subdivision of the spectra for difference operator over certain sequence space

Date

2012

Author

Basar F.
Durna N.
Yildirim M.

Metadata

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Abstract

In a series of papers, B. Altay, F. Basar and A. M. Akhmedov recently investigated the spectra and fine spectra for difference operator, considered as bounded operator over various sequence spaces. In the present paper approximation point spectrum, defect spectrum and compression spectrum of difference operator ? over the sequence spaces c 0, c, ? p and b? p are determined, where b? p denotes the space of all sequences (x k) such that (x k-x k-1) belongs to the sequence space ? p and 1 < p <?.

Source

Malaysian Journal of Mathematical Sciences

Volume

6

Issue

SUPPL.

URI

https://hdl.handle.net/20.500.12418/4898

Collections

  • Makale Koleksiyonu [5745]
  • Öksüz Yayınlar Koleksiyonu - Scopus [1558]

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  • Subdivisions of the spectra for cesaro, rhaly and weighted mean operators on c(0),c and l(P) 

    Amirov, R. Kh.; Durna, N.; Yildirim, M. (SPRINGER INTERNATIONAL PUBLISHING AG, 2011)
    There are many different ways to subdivide the spectrum of a bounded linear operator; some of them are motivated by applications to physics (in particular, quantum mechanics). In this study, the relationship between the ...
  • SUBDIVISIONS OF THE SPECTRA FOR GENERALIZED DIFFERENCE OPERATOR C-nu ON THE SEQUENCE SPACE l(1) 

    Basar, Feyzi; Durna, Nuh; Yildirim, Mustafa (AMER INST PHYSICS, 2010)
    The fine spectrum of the generalized difference operator C-nu defined by a strictly decreasing sequence nu of positive reels on the space l(1) has been studied by Srivastava and Kumar [Thai J. Math. 8(2)(2010), 7-19]. ...
  • Subdivisions of the spectra for generalized difference operator ? ? on the sequence space ? 1 

    Başar F.; Durna N.; Yildirim M. (International Conference on Mathematical Science, ICMS, 2010)
    The fine spectrum of the generalized difference operator ? ? defined by a strictly decreasing sequence ? of positive reals on the space ? 1 has been studied by Srivastava and Kumar [Thai J. Math. 8(2)(2010), 7-19]. Following ...



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