Results 91 to 100 of about 2,623 (193)
Motivated by the idea of implicit ordinary differential equations, in this work, authors consider a class of periodic boundary value problem for nonlinear implicit fractional differential equations. The derivative is taken in the sense of Hilfer fractional derivative.
M. A. Almalahi +2 more
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Controllability concepts have been essential across various disciplines, including control theory, engineering, and applied mathematics. According to Kalman’s definition, controllability points to the capacity to move a control system’s solution from any initial state to a desired state by a predetermined terminal time.
Maher Jneid, Guotao Wang
wiley +1 more source
On the fractional Laplacian of a function with respect to another function
The theories of fractional Laplacians and of fractional calculus with respect to functions are combined to produce, for the first time, the concept of a fractional Laplacian with respect to a bijective function. The theory is developed both in the 1‐dimensional setting and in the general n$$ n $$‐dimensional setting.
Arran Fernandez +2 more
wiley +1 more source
In this paper we consider space-time fractional telegraph equations, where the time derivatives are intended in the sense of Hilfer and Hadamard while the space fractional derivatives are meant in the sense of Riesz-Feller. We provide the Fourier transforms of the solutions of some Cauchy problems for these fractional equations.
Saxena, Ram K., Garra, R., Orsingher, E.
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Existence and uniqueness for a problem involving Hilfer fractional derivative
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Furati, K.M., Kassim, M.D., Tatar, N.e-.
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Solution of Fractional Differential Equations Involving Hilfer-Hadamard Fractional Derivatives
Objectives: The aim is to establish prerequisite properties for the Hilfer-Hadamard fractional derivatives and address boundary value problems related to fractional polar Laplace and fractional Sturm-Liouville equations involving Hilfer-Hadamard fractional derivatives. Methods: Existing definitions and findings are utilized to obtain the properties for
Lata Chanchlani +3 more
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Fuzzy Fractional Boundary Value Problems With Hilfer Fractional Derivatives
Elhoussain Arhrrabi +3 more
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Controllability of impulsive nonlinear ψ-Hilfer fractional integro-differential equations
Sufficient conditions for controllability of impulsive nonlinear integro-differential equations with ψ-Hilfer fractional derivative are established. The result are obtained by using fractional calculus and Schaefer’s fixed point theorem.
A.M. Sayed Ahmed +4 more
doaj +1 more source
In this work, we address a nonlinear ψ-Hilfer fractional-order Volterra integro-differential equation that incorporates n-multiple-variable time delays.
Cemil Tunç +2 more
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Leibniz type rule: $\Psi-$Hilfer fractional derivative
Comment: 16 ...
Sousa, J. Vanterler da C. +1 more
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