Results 71 to 80 of about 1,081 (133)
The main motive of this research article is to establish the existence, uniqueness and stability results for the non-linear fractional differential equation with impulsive condition on time scales.
Kumar Vipin, Malik Muslim
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We develop the existence theory for sequential fractional differential equations involving Liouville-Caputo fractional derivative equipped with anti-periodic type (non-separated) and nonlocal integral boundary conditions.
Aqlan Mohammed H. +3 more
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Solutions of a coupled system of hybrid boundary value problems with Riesz-Caputo derivative
Riesz-Caputo fractional derivative refers to a fractional derivative that reflects both the past and the future memory effects. This study gives sufficient conditions for the existence of solutions for a coupled system of fractional order hybrid ...
Ji Dehong, Fu Shiqiu, Yang Yitao
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A fractional order Covid-19 epidemic model with Mittag-Leffler kernel. [PDF]
Khan H +5 more
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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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Analysis of mathematical model involving nonlinear systems of Caputo-Fabrizio fractional differential equation. [PDF]
Kebede SG, Lakoud AG.
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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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A Generalized Fractional Calculus of Variations
We study incommensurate fractional variational problems in terms of a generalized fractional integral with Lagrangians depending on classical derivatives and generalized fractional integrals and derivatives.
Malinowska, Agnieszka B. +2 more
core
Dynamics of a fractional COVID-19 model with immunity using harmonic incidence mean-type. [PDF]
Mohankumar N, Rajagopal L.
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On the nonlinear Hadamard-type integro-differential equation. [PDF]
Li C.
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