S Rogosin, M Karpiyenya - Fractional Calculus and Applied Analysis, 2023 - Springer
In this review paper we try to describe some recent results on modeling and analysis of economic risks by using the techniques of fractional calculus. The use of fractional order …
In this work, a technique for finding approximate solutions for ordinary fraction differential equations (OFDEs) of any order has been proposed. The method is a hybrid between …
In this study, we introduced a novel scheme to attain approximate and closed‐form solutions of conformable Newell‐Whitehead‐Segel (NWS) equations, which belong to the most …
W Xiao, X Yang, Z Zhou - Commun. Anal. Mech, 2024 - aimspress.com
In this paper, a fully-discrete alternating direction implicit (ADI) difference method is proposed for solving three-dimensional (3D) fractional subdiffusion equations with variable …
In this paper, the stability for a class fractional-order inertial neural networks with time-delay are investigated. Moreover, some sufficient conditions for the Mittag-Leffler stability and the …
In this paper, we prove the existence and uniqueness of solutions for the nonlocal boundary value problem (BVP) using Caputo fractional derivative (CFD). We derive Green's function …
In this article, first, we present an example of fuzzy normed space by means of the Mittag- Leffler function. Next, we extend the concept of fuzzy normed space to matrix valued fuzzy …
AL Martire - Applied Mathematics and Computation, 2022 - Elsevier
In this study, we consider a linear Volterra integral equation of the second type whose unique unknown solution is known to be Lipschitz-continuous. Using this property, we derive …
In this article, we introduce a class of fuzzy matrix valued control functions and we apply the Radu–Miheţ method derived from an alternative fixed point theorem to investigate the UHML …