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Editorial Open Access

The Rough Intuitionistic Fuzzy Zweier Lacunary Ideal Convergence of Triple Sequence Spaces

Ayhan Esi1, Nagarajan Subramanian2 and Vakeel Ahmad Khan3
  • 1 Adiyaman University, Turkey
  • 2 SASTRA Deemed University, India
  • 3 Aligarh Muslim University, India

Editorial

We introduced and studied the concept of I-convergence of triple sequences in metric spaces where I is an ideal. The concept of I-convergence has a wide application in the field of number theory, trigonometric series, summability theory, probability theory, optimization and approximation theory. In this article, we introduce rough intuitionistic fuzzy Lacunary ideal convergent of triple sequence spaces via zwier operators. We discuss general topological properties.

Journal of Mathematics and Statistics
Volume 14 No. 1, 2018, 72-78

DOI: https://doi.org/10.3844/jmssp.2018.72.78

Submitted On: 24 April 2018 Published On: 31 May 2018

How to Cite: Esi, A., Subramanian, N. & Khan, V. A. (2018). The Rough Intuitionistic Fuzzy Zweier Lacunary Ideal Convergence of Triple Sequence Spaces. Journal of Mathematics and Statistics, 14(1), 72-78. https://doi.org/10.3844/jmssp.2018.72.78

Open AccessCopyright: © 2018 Ayhan Esi, Nagarajan Subramanian and Vakeel Ahmad Khan. This is an open access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.

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Keywords

  • Rough Intuitionistic Fuzzy Metric Space
  • I-convergence
  • Iθ-Cauchy
  • Zweier Triple Sequence Spaces