Convergence of measurable functions in the sense of density

Author:

Altınok MayaORCID,Küçükaslan Mehmet,Ünay A. Kerem

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Geometry and Topology,Algebra and Number Theory,Analysis

Reference31 articles.

1. Aizpuru, A., M.C. Listán-García, and F. Rambla-Barreno. 2014. Density by moduli and statistical convergence. Quaestiones Mathematicae 37: 525–530.

2. Altın, Y., and M. Et. 2005. Generalized difference sequence spaces defined by a modulus function in a locally convex space. Soochow Journal of Mathematics 31 (2): 233–243.

3. Bhardwaj, V.K., S. Dhavan, and O. Dovgoshey. 2017. Density by modoli and Wijsman statistical convergence. Bulletin of the Belgian Mathematical Society-Simon Stevin 24 (3): 393–415.

4. Bhardwaj, V.K., and N. Singh. 1999. On some sequence spaces defined by modulus. Indian Journal of Pure and Applied Mathematics 30 (8): 809–817.

5. Bhardwaj, V.K., and N. Singh. 2001. Some squence spaces defined by $$[\tilde{N}, p_n]$$ summability and a modulus function. Indian Journal of Pure and Applied Mathematics 32 (12): 1789–1801.

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