Results 181 to 190 of about 7,924 (216)
Research on Bamboo Scrimber's Compressive Creep Behaviour Based on Different Kelvin-Voigt Models. [PDF]
Miao Z +5 more
europepmc +1 more source
Stability analysis and exploration of multiform soliton solutions for extended fractional NLS model using modified extended direct algebraic method. [PDF]
Soliman M +3 more
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On a Caputo-type fractional derivative
Abstract In this paper, we present a new differential operator of arbitrary order defined by means of a Caputo-type modification of the generalized fractional derivative recently proposed by Katugampola. The generalized fractional derivative, when convenient limits are considered, recovers the Riemann–Liouville and the Hadamard derivatives ...
E Capelas De Oliveira
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Fractional variational problems with the Riesz–Caputo derivative
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Ricardo Almeida
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Dynamics of the Caputo fractional derivative
Abstract In this article we analyse the dynamical behaviour of the Caputo complex fractional derivative. We prove that the Caputo complex fractional derivative operator is Devaney chaotic in the Mittag-Leffler Caputo space. We will also show that a tuple of different iterates of a Caputo derivative multiple is disjoint hypercyclic.
Marina Murillo-Arcila, Alfredo Peris
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Unexpected behavior of Caputo fractional derivative [PDF]
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Robinson Tavoni +1 more
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Variational Problems Involving a Caputo-Type Fractional Derivative [PDF]
The aim of this paper is to study certain problems of calculus of variations, that are dependent upon a Lagrange function on a Caputo-type fractional derivative. This type of fractional operator is a generalization of the Caputo and the Caputo--Hadamard fractional derivatives, that are dependent on a real parameter ro.
Ricardo Almeida, Almeida Ricardo
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Implicit Fractional Differential Equations via the Liouville–Caputo Derivative [PDF]
We study an initial value problem for an implicit fractional differential equation with the Liouville–Caputo fractional derivative.
Juan J Nieto, Nieto Juan J
exaly +2 more sources
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Automatic initialization of the Caputo fractional derivative
IEEE Conference on Decision and Control and European Control Conference, 2011Initialization of Riemann-Liouville and Caputo fractional derivatives remains an open research topic. These fractional derivatives are fundamentally related to fractional integration operators, so their initial conditions are the initial state vector of the associated fractional integrators.
Jean-Claude Trigeassou +2 more
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A Fast Algorithm for the Caputo Fractional Derivative
East Asian Journal on Applied Mathematics, 2018Summary: A fast algorithm with almost optimal memory for the computation of Caputo's fractional derivative is developed. It is based on a nonuniform splitting of the time interval \([0, t_n]\) and a polynomial approximation of the kernel function \((1 - \tau)^{-\alpha}\).
Wang, Kun, Huang, Jizu
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