Abstract: In [14] and [15], we introduced and studied the concepts of soft topological ordered spaces and some soft ordered maps, respectively. To contribute on these topics, we employ a notion of soft $b$-open sets to propose newly soft ordered maps, that consequently generalize existing comparable...
Abstract: In this paper, we prove a common fixed point theorem using weakly compatible maps in partial metric space, which generalizes the result of Altun I., Sadarangani K [15]. Keywords: fixed point theorem, coincidence point, weakly compatible, partial metric space, $C$-class function. Download PDF...
Abstract: In this paper we introduce a new class of sets called $\tau^{*}$ generalized $\beta$ closed sets in topological spaces (briefly $\tau^{*}g\beta$ closed set) and also we discussed some of their properties. Further we obtained the concept of $\tau^{*}$ generalized $\beta$ continuity and $\tau^{*}$ generalized $\beta$...
Abstract: Orthogonal decomposition theorem plays an important role in linear functional analysis. In the present paper, we give partial orthogonal decomposition theorem which is the quasilinear counterpart of the orthogonal decomposition theorem given in linear inner product spaces. Also, we prove some new theorems on inner...
Abstract: In this paper we have discussed the first and second K Banhatti indices, first and second K-hyper Banhatti indices of the line graph of uniformly subdivided helm graph. In addition we also computed the Atom bond connectivity index, Geometric-arithmetic index, first and second Zagreb indices...
Abstract: A bipolar fuzzy subset is an extension of a fuzzy subset, that is an extension from mapping $f:R\rightarrow [0,1]$ to mapping $f:R\rightarrow[-1,1]$. Bipolar fuzzy has been studied in rings, but no research has been conducted on LA-ring. A non empty set $(R,+,∙)$ is called an...
Abstract: In this work, the optimal Pension wealth investment strategy during the decumulation phase, in a defined contribution (DC) Pension scheme is constructed. The Pension plan member is allowed to invest in a risk free and a risky asset, under the constant elasticity of variance (CEV)...