The main goal of the present study is to introduce an operational collocation scheme based on sixth-kind Chebyshev polynomials (SCPs) to solve a category of optimal control problems involving a variable-order dynamical system (VODS). To achieve this goal,
Sadri Khadijeh+5 more
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Global stability of latency-age/stage-structured epidemic models with differential infectivity. [PDF]
Liu X, Chen Y, Li X, Li J.
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Ulam-type stability for Caputo-type fractional delay differential equations
This study focuses on differential equations incorporating generalized fractional derivatives of the Caputo type. The concept of Ulam-type stability (US) is analyzed in the context of both initial value problems and boundary value problems (BVPs) for the
Hristova Snezhana
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In this study, we discuss the existence and the uniqueness of the solution to Caputo-Hadamard Cauchy problems for a system of fractional differential equations, by using Perov’s fixed point theorem.
Nouar Aziza Souad+2 more
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Fredholm boundary-value problem for the system of fractional differential equations. [PDF]
Boichuk O, Feruk V.
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The aim of this article is to develop a modified predictor–corrector scheme for solving the system of nonlinear Ψ\Psi -Caputo fractional differential equations with order ...
Songsanga Danuruj+1 more
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A New Stabled Relaxation Method for Pricing European Options Under the Time-Fractional Vasicek Model. [PDF]
Kharrat M, Arfaoui H.
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Stability analysis and optimal control of Covid-19 pandemic SEIQR fractional mathematical model with harmonic mean type incidence rate and treatment. [PDF]
Sinan M+4 more
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Stability analysis for a class of implicit fractional differential equations involving Atangana-Baleanu fractional derivative. [PDF]
Asma, Shabbir S, Shah K, Abdeljawad T.
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Fractional order mathematical model for B.1.1.529 SARS-Cov-2 Omicron variant with quarantine and vaccination. [PDF]
Dickson S, Padmasekaran S, Kumar P.
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