No abstract

The main objectives of the current study are to explore and to express the proof of some common fixed point theorems by using commuting maps in rectangular soft metric spaces. We obtain some common fixed point results by utilization of rectangular soft metric and scalar-valued parametric functions.

We consider an additive group structure in digital images and introduce the commutator in digital images. Then we calculate the hypercrossed complex pairings which generates a normal subgroup in dimension 2 and in dimension 3 by using 8-adjacencyand 26-adjacency.

In this paper we recalled some definitions and properties of soft set theory and soft category theory. We investigated new properties of soft category theory such asconcept of initial and terminal objects. Also we give the definition of soft connected category and we obtain the necessary and sufficient condition to have a zero object for soft category.

The intention of current study to survey Kannan type mappings for rectangular soft metric space. Some Kannan type results are obtained by using rectangular soft metric and an application for thermal science problem is presented.