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For any lacunary sequence θ = (ks), the aim of the present paper is to define Sθ-convergence, SθCauchy and Sθ-completeness via neutrosophic soft norm. We study certain properties of these notions and give an important characterization of Sθ-convergence in neutrosophic soft normed linear spaces (briefly NSNLS). We provide examples that shows Sθ-convergence is a more general method of summability in these spaces
soft sets, : λ-statistical convergence, λ-statistical Cauchy, soft sets, soft normed linear spaces, λ-statistical cauchy, QA75.5-76.95, soft normed linear spaces, sθ-convergence, Electronic computers. Computer science, QA1-939, sθ-cauchy, λ-statistical convergence, Sθ-convergence, Sθ-Cauchy, soft sets, soft normed linear spaces., Mathematics
soft sets, : λ-statistical convergence, λ-statistical Cauchy, soft sets, soft normed linear spaces, λ-statistical cauchy, QA75.5-76.95, soft normed linear spaces, sθ-convergence, Electronic computers. Computer science, QA1-939, sθ-cauchy, λ-statistical convergence, Sθ-convergence, Sθ-Cauchy, soft sets, soft normed linear spaces., Mathematics
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