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New solutions of multidimensional fuzzy fractional coupled Burgers systems via He Laplace Carson algorithm. [PDF]
Qayyum M +6 more
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Axial Hysteretic Mechanical Characteristics of Wire Rope Isolators and Parameter Identification with a Novel Algebraic Closed-Form Model. [PDF]
Mei G +6 more
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Linear Stationary Fractional Differential Equations
Fractional Calculus and Applied Analysis, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nosov, Valeriy +1 more
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Fractional Differential Equations
2018Let the fractional differential equation (FDE) be $$\displaystyle (D^\alpha _{a_+}y)(t) = f[t,y(t)],\hspace {0.2 cm} \alpha > 0,\hspace {0.2 cm} t > a,$$ with the conditions: $$\displaystyle (D^{\alpha - k}_{a+}y)(a+) = b_k,\hspace {0.2 cm} k = 1,\ldots , n,$$ called also Riemann–Liouville FDE.
Constantin Milici +2 more
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Multivalued fractional differential equations
Applied Mathematics and Computation, 1995The authors study the Cauchy problem of a multivalued fractional differential equation as a consequent result of the study of Cauchy problem of fractional differential equations in the Banach space \(E\). They prove some theorems and present their existence and some other properties.
El-Sayed, A. M. A., Ibrahim, A. G.
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Fractional Differential Equations in Electrochemistry
Civil-Comp Proceedings, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Time-Fractional Differential Equations
2020This book aims to establish a foundation for fractional derivatives and fractional differential equations. The theory of fractional derivatives enables considering any positive order of differentiation. The history of research in this field is very long, with its origins dating back to Leibniz.
Adam Kubica +2 more
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Fractional Ordinary Differential Equations
2020First we consider simple fractional ordinary differential equations: $$\displaystyle \begin{aligned} D_t^{\alpha} u(t) = -\lambda u(t) + f(t), \quad ...
Adam Kubica +2 more
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