Solving an integral equation vian orthogonal neutrosophic rectangular metric space

Abstract

<abstract><p>In this paper, we introduce the notion of an orthogonal neutrosophic rectangular metric space and prove fixed point theorems. We extend some of the well-known results in the literature. As applications of the main results, we apply our main results to show the existence of a unique solution.</p></abstract>

Common fixed point theorems for interpolative rational-type mapping in complex-valued metric space

“…Electrical engineers benefit from complex numbers when they deal with the fact that the current through a circuit element such as a capacitor or inductor is not in phase with the voltage across it, specifically in the solution of electric equations. This type of work is motivated by [5,14,27,39,46]. The electric circuit can be represented by ternary relation, R a resistor has a unit Ohms (Ω), L an inductor has a unit Henry (H) and C a capacitor has a unit Farad (F ) on V source of power in a series circuit measured in Volt (V ).…”