On Lacunary Statistical Convergence and Some
      Properties in Fuzzy N-Normed Spaces

We investigate the concepts of pointwise and uniform I θ -convergence and type of convergence lying between mentioned convergence methods, that is, equi-ideally lacunary convergence of sequences of fuzzy valued functions and acquire several results. We give the lacunary ideal form of Egorov’s theorem for sequences of fuzzy valued measurable functions defined on a finite measure space ( X , M , μ ) . We also introduce the concept of I θ -convergence in measure for sequences of fuzzy valued functions and proved some significant results.

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On Lacunary Statistical Convergence and Some Properties in Fuzzy N-Normed Spaces

Cited by 3 publications

References 19 publications

On Iθ CONVERGENCE AND SOME PROPERTIES IN FUZZY NNORMED Spaces

On Iθ CONVERGENCE AND SOME PROPERTIES IN FUZZY NNORMED Spaces

ON FUZZY n-NORMED SPACES LACUNARY STATISTICAL CONVERGENCE OF ORDER α

Lacunary ideal convergence in measure for sequences of fuzzy valued functions

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