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Identities involving 3-variable Hermite polynomials arising from umbral method
(Springer, 2020)
In this paper, we employ an umbral method to reformulate the 3-variable Hermite polynomials and introduce the 4-parameter 3-variable Hermite polynomials. We also obtain some new properties for these polynomials. Moreover, ...
Some results on wijsman ideal convergence in intuitionistic fuzzy metric spaces
(Hindawi, 2020)
In the present work, we study and extend the notion of Wijsman J-convergence and Wijsman J*-convergence for the sequence of closed sets in a more general setting, i.e., in the intuitionistic fuzzy metric spaces (briefly, ...
Asymptotically double λ2-statistically equivalent sequences of interval numbers
(Editura Academiei Române, 2020)
In this paper we have introduced the concept of λ2-asymptotically double statistical equivalent of interval numbers and strong λ2-asymptotically double statistical equivalent of interval numbers. We have investigated the ...
On the generating function for bernstein polynomials of triple sequences
(Valahia University of Targoviste, 2021)
The aim of this paper is to give main properties of the generating function of the Bernstein polynomials of triple sequence spaces. It was proved the recurrence relations and derivative formula for Bernstein polynomials ...
Continuous and bounded linear operators in neutrosophic normed spaces
(IOS Press, 2021)
In this article, we show that the addition and scalar multiplication in neutrosophic normed spaces are continuous. The neutrosophic boundedness and continuity of linear operators between neutrosophic normed spaces are ...
Spaces Of Fibonacci Difference Ideal Convergent Sequences In Random 2–Normed Space
(Unıvercıty of Nis, 2021)
In this article, by using Fibonacci difference matrix and the notion of ideal convergence of sequences in random 2–normed space, we introduce some new spaces of Fibonacci difference ideal convergent sequences with respect ...
On Asymptotically Wijsman (λ,σ)-Statistical Convergence of Set Sequences
(The Mathematical Association of Thailand, 2021)
In this paper we presents three definitions which is a natural combination of the definition of
asymptotic equivalence, statistical convergence, (λ, σ)-statistical convergence and Wijsman convergence.
In addition, we ...
On rough convergence variables of triple sequences
(De Gruyter, 2020)
Triple sequence convergence plays an extremely important role in the fundamental theory of mathematics. This paper contains four types of convergence concepts, namely, convergence almost surely, convergence incredibility, ...
On ideally slowly oscillating continuity in abstract space
(Chiang Mai University, 2021)
In this paper, we introduce the notion of ideally slowly oscillating sequences, which is lying between ideal convergent and ideal quasi-Cauchy sequences, and study on ideally slowly oscillating continuous functions in ...
On extremal rough i-convergence limit point of triple sequence spaces defined by a metric function
(Korean Society for Computational and Applied Mathematics, 2020)
We introduce and study some basic properties of rough I-convergent of triple sequence spaces and also study the set of all rough I-limits of a triple sequence spaces.
