Results 31 to 40 of about 14,096 (164)
A maximum principle for a fractional boundary value problem with convection term and applications
We consider a fractional boundary value problem with Caputo-Fabrizio fractional derivative of order 1 < α < 2 We prove a maximum principle for a general linear fractional boundary value problem.
Mohammed Al-Refai, Kamal Pal
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Theory of Functional Connections Extended to Fractional Operators
The theory of functional connections, an analytical framework generalizing interpolation, was extended and applied in the context of fractional-order operators (integrals and derivatives).
Daniele Mortari +2 more
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Solving General Differential Equations of Fractional Orders Via Rohit Transform [PDF]
inspecting the attributes of derivatives and integrals of fractional orders known as fractional derivatives and integrals. In this article, a far-out complex integral transform known as the Rohit transform (RT) is put into use for working out general ...
Rohit Gupta, Rahul Gupta, Dinesh Verma
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Introduction. Recently, the most desired goal in DC motor control is to achieve a good robustness and tracking dynamic of the set-point reference speed of the feedback control system. Problem.
T. Amieur +4 more
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New theoretical results and applications on conformable fractional Natural transform
In this paper, we proceed on to develop the classical Natural transform to fractional order in the sense of conformable derivative and set the basic concepts in this new interesting fractional transform version.
Zeyad Al-Zhour +3 more
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On Generalized Composite Fractional Derivative
12, 11, Walailak Journal of Science and ...
Mridula GARG +3 more
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On a Fractional Operator Combining Proportional and Classical Differintegrals
The Caputo fractional derivative has been one of the most useful operators for modelling non-local behaviours by fractional differential equations. It is defined, for a differentiable function f ( t ) , by a fractional integral operator applied to
Dumitru Baleanu +2 more
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In this manuscript, we present the general fractional derivative (FD) along with its fractional integral (FI), specifically the ψ-Caputo–Katugampola fractional derivative (ψ-CKFD).
Lakhlifa Sadek +2 more
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A hybrid fractional optimal control for a novel Coronavirus (2019-nCov) mathematical model
Introduction: Coronavirus COVID-19 pandemic is the defining global health crisis of our time and the greatest challenge we have faced since world war two. To describe this disease mathematically, we noted that COVID-19, due to uncertainties associated to
N.H. Sweilam +2 more
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Fractional derivatives in spaces of generalized functions [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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