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ERRATA TO:  "λ-Statistical Convergence of Order α”Acta Mathematica Scientia 2011, 31B(3): 953–959

  • R. Colak ,
  • C. A. Bektas
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  • Department of Mathematics, Firat University, 23119, Elaz??g-T¨urkiye, Turkey

Received date: 2011-05-26

  Online published: 2011-09-20

Abstract

The sequences defined in Example 3 and Example 4 do not serve our purpose for any λ = (λn). Because this sequences are just the sequences x = (xk) = (k) and x = (xk) =(1) respectively and any term of these sequences can not be 0. In this short not we give Example
3* and Example 4* to show that the inclusions given in Theorem 2.4 and Theorem 2.9 are strict for some λ = (λn) , α and β such that 0 < α <  β≤ 1.

Cite this article

R. Colak , C. A. Bektas . ERRATA TO:  "λ-Statistical Convergence of Order α”Acta Mathematica Scientia 2011, 31B(3): 953–959[J]. Acta mathematica scientia, Series B, 2011 , 31(5) : 2099 -2100 . DOI: 10.1016/S0252-9602(11)60384-6

References

[1] Çolak R. Statistical convergence of order //Mursaleen M, ed. Modern Methods in Analysis and Its Applications. New Delhi, India: Anamaya Pub, 2010: 121–129

[2] Çolak R, Bektas Ç A. λ-statistical convergence of order . Acta Mathematica Scientia, 2011, 31B(3): 953–959

[3] Connor J S. The statistical and strong p-Cesaro convergence of sequences. Analysis, 1988, 8: 47–63

[4] Mursaleen. λ-statistical convergence. Math Slovaca, 2000, 50(1): 111–115

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