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Now showing items 1-10 of 61

#### Abel Statistical Quasi Cauchy Sequences

(UNIV NIS, FAC SCI MATH, 2019)

In this paper, we investigate the concept of Abel statistical quasi Cauchy sequences. A real function f is called Abel statistically ward continuous if it preserves Abel statistical quasi Cauchy sequences, where a sequence ...

#### On lambda Statistical Upward Compactness and Continuity

(UNIV NIS, FAC SCI MATH, 2018)

A sequence (alpha(k)) of real numbers is called lambda-statistically upward quasi-Cauchy if for every epsilon > 0 lim(n ->infinity)1/lambda(n)vertical bar{K is an element of I-n : alpha(k) - alpha(k+1) >= epsilon}vertical ...

#### G-Connectedness in Topological Groups with Operations

(UNIV NIS, FAC SCI MATH, 2018)

It is a well known fact that for a Hausdorff topological group X, the limits of convergent sequences in X define a function denoted by lim from the set of all convergent sequences in X to X. This notion has been modified ...

#### Beyond Cauchy and Quasi-Cauchy Sequences

(UNIV NIS, FAC SCI MATH, 2018)

In this paper, we investigate the concepts of downward continuity and upward continuity. A real valued function on a subset E of R, the set of real numbers, is downward continuous if it preserves downward quasi-Cauchy ...

#### A Variation on Statistical Ward Continuity

(MALAYSIAN MATHEMATICAL SCIENCES SOC, 2017)

A sequence (alpha(k)) of points in R, the set of real numbers, is called rho-statistically convergent to an element l of R if lim (n ->infinity) 1/rho n |{k <= n : |alpha(k)-l| >= epsilon}| = 0 for each epsilon > 0, where ...

#### AN APPROACH TO SOFT FUNCTIONS

(UNIV PRISHTINES, 2017)

In this paper, using a more appreciate definition of a soft point, i.e. a soft point is a soft set (F, E) such that for the element e is an element of E, F(e) = {x} and F(e ') = (empty set) for all e ' is an element of E ...

#### G-sequentially connectedness for topological groups with operations

(AMER INST PHYSICS, 2016)

It is a well-known fact that for a Hausdorff topological group X, the limits of convergent sequences in X define a function denoted by l i m from the set of all convergent sequences in X to X. This notion has been modified ...

#### A variation on lacunary quasi Cauchy sequences

(AMER INST PHYSICS, 2016)

In the present paper, we introduce a concept of ideal lacunary statistical quasi-Cauchy sequence of order alpha of real numbers in the sense that a sequence (x(k)) of points in R is called I lacunary statistically quasi-Cauchy ...

#### Variations on strongly lacunary quasi Cauchy sequences

(AMER INST PHYSICS, 2016)

We introduce a new function space, namely the space of N-theta(p)-ward continuous functions, which turns out to be a closed subspace of the space of continuous functions for each positive integer p. N-theta(alpha)(p)-ward ...

#### Soft matrices on soft multisets in an optimal decision process

(AMER INST PHYSICS, 2016)

In this paper, we introduce a concept of a soft matrix on a soft multiset, and investigate how to use soft matrices to solve decision making problems. An algorithm for a multiple choose selection problem is also provided. ...