This research is based on higher‐order shear deformation theory to analyse the free
vibration of composite annular circular plates using the spline approximation technique …

The principal motivation of this paper is to establish a new integral equality related to k-
Riemann Liouville fractional operator. Employing this equality, we present several new …

The goal of this paper was to study the oscillations of a class of fourth-order nonlinear delay
differential equations with a middle term. Novel oscillation theorems built on a proper Riccati …

This paper involves extended b− metric versions of a fractional differential equation, a
system of fractional differential equations and two‐dimensional (2D) linear Fredholm integral …

In this paper we study fractional initial value problems with Caputo–Fabrizio derivative which
involves nonsingular kernel. First we apply α-ℓ-contraction and α-type F-contraction …

The main purpose of this paper is to present some fixed-point results for a pair of fuzzy
dominated mappings which are generalized V-contractions in modular-like metric spaces …

In this paper, we have extended the model of HIV‐1 infection to the fractional mathematical
model using Caputo‐Fabrizio and Atangana‐Baleanu fractional derivative operators. A …

Fredholm-type integral equation in controlled metric-like spaces | Advances in Continuous and
Discrete Models Skip to main content SpringerLink Log in Menu Find a journal Publish with us …

The present paper is devoted to discussing a class of nonlinear Caputo-type fractional
differential equations with two-point type boundary value conditions. We investigate the …

This manuscript investigates fixed point of single‐valued Hardy‐Roger's type F‐contraction
globally as well as locally in a convex b‐metric space. The paper, using generalized Mann's …