The best approximation of $P-$ metric space of $\chi^{2}-$ defined by Musielak

Volume: 2 Number: 1 April 1, 2014
  • N. Subramanian
  • N. Saivaraju
  • S. Velmurugan
EN TR

The best approximation of $P-$ metric space of $\chi^{2}-$ defined by Musielak

Abstract

In this paper, we introduce the idea of constructing sequence space Musielak and also construct some general topological properties of approximation of of best approximation in metric defined by

Keywords

References

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  3. J.Cannor, On strong matrix summability with respect to amodul us and statistical convergence, Canad. Math. Bull., 32(2), (1989),194-198
  4. A.Gökhan and R.Çolak, The double sequence spaces ( ) and A.Gökhan and R.Çolak, Double sequence spaces G.H.Hardy, On the convergence of certain multiple series, Proc. Camb. Phil. Soc.,19(1917),8695.
  5. H.J.Hamilton, Transformations of multiple sequences, DukeMath.J.,2,(1936),29-60.
  6. J.Math. Anal. Appl., 309(1), (2005), 70-90. of double sequences ,Math. J. Okayama Univ, 51, (2009), 149157.
  7. ( ) , Appl. Math.Comput., 157(2),(2004),491-501. , 160(1),(2005),147-153. ------, A Generalization of multiple sequences transformation, DukeMath.J.,4,(1938),343358. ------, Preservation of partial Limits in Multiple sequence transformations, DukeMath.J., 4,(1939),293-297
  8. P.K.Kamthan and M.Gupta, Sequence spaces and series, Lecture notes,Pure and Applied Mathematics, 65 Marcel Dekker,Inc.,NewYork,1981.

Details

Primary Language

Turkish

Subjects

-

Journal Section

-

Authors

N. Subramanian This is me

N. Saivaraju This is me

S. Velmurugan This is me

Publication Date

April 1, 2014

Submission Date

March 13, 2015

Acceptance Date

-

Published in Issue

Year 2014 Volume: 2 Number: 1

APA
Subramanian, N., Saivaraju, N., & Velmurugan, S. (2014). The best approximation of metric space of defined by. New Trends in Mathematical Sciences, 2(1), 23-34. https://izlik.org/JA92CM25CK
AMA
1.Subramanian N, Saivaraju N, Velmurugan S. The best approximation of metric space of defined by. New Trends in Mathematical Sciences. 2014;2(1):23-34. https://izlik.org/JA92CM25CK
Chicago
Subramanian, N., N. Saivaraju, and S. Velmurugan. 2014. “The Best Approximation of Metric Space of Defined by”. New Trends in Mathematical Sciences 2 (1): 23-34. https://izlik.org/JA92CM25CK.
EndNote
Subramanian N, Saivaraju N, Velmurugan S (April 1, 2014) The best approximation of metric space of defined by. New Trends in Mathematical Sciences 2 1 23–34.
IEEE
[1]N. Subramanian, N. Saivaraju, and S. Velmurugan, “The best approximation of metric space of defined by”, New Trends in Mathematical Sciences, vol. 2, no. 1, pp. 23–34, Apr. 2014, [Online]. Available: https://izlik.org/JA92CM25CK
ISNAD
Subramanian, N. - Saivaraju, N. - Velmurugan, S. “The Best Approximation of Metric Space of Defined by”. New Trends in Mathematical Sciences 2/1 (April 1, 2014): 23-34. https://izlik.org/JA92CM25CK.
JAMA
1.Subramanian N, Saivaraju N, Velmurugan S. The best approximation of metric space of defined by. New Trends in Mathematical Sciences. 2014;2:23–34.
MLA
Subramanian, N., et al. “The Best Approximation of Metric Space of Defined by”. New Trends in Mathematical Sciences, vol. 2, no. 1, Apr. 2014, pp. 23-34, https://izlik.org/JA92CM25CK.
Vancouver
1.N. Subramanian, N. Saivaraju, S. Velmurugan. The best approximation of metric space of defined by. New Trends in Mathematical Sciences [Internet]. 2014 Apr. 1;2(1):23-34. Available from: https://izlik.org/JA92CM25CK