Fixed point theory is a versatile mathematical theory that finds applications in a wide range
of disciplines, including computer science, engineering, fractals, and even behavioral …

Best Ulam constant for a linear difference equation Page 1 CARPATHIAN J. MATH. 35 (2019),
No. 1, 13 - 22 Online version at http://carpathian.ubm.ro Print Edition: ISSN 1584 - 2851 …

The objective of the research article is two-fold. Firstly, we present a fixed point result in the
context of triple controlled metric type spaces with a distinctive contractive condition …

In this paper, we study the existence, uniqueness, and other qualitative properties of the
solution of the differential equation with initial conditions of fractional order involving the …

In this article, first of all we introduced a new concept for the $(p, q;\vartheta) $-extended
Bessel-Wright function $ J_ {\omega; p, q}^{\sigma;\varsigma,\lambda}(z;\vartheta) $, and …

In this article, Ulam Hyers stability of Volterra Fredholm (VF) type fractional integro-
differential equation is studied by the fixed point notion in the generalized metric space. In …

This article mainly focuses on studying a class of novel nonlinear Volterra-Fredholm-type
integro-differential equations (VFIDE) with delay. The primary purpose of the study is to …

Fixed point theory is one of the most important theories and has been studied extensively by
researchers in many disciplines. One of these studies is its application to integral equations …

In this paper, we study the existence, uniqueness and other properties of solutions of
differential equation of fractional order involving the Caputo fractional derivative. The tool …

The concept of stability is studied on many different types of mathematical structures. This
concept can be thought of as the small changes that will be applied in the structure studied …