Reformulating the Classical Memristor Model
ABSTRACT In this article, we introduce an operator to replace the traditional memristance function in the classical memristor model. This approach transforms the nonlinear structure of the original model into a linear one. Under appropriate conditions, the operator can be further replaced by a fractional operator, maintaining the model's inherent ...
Ioannis Dassios, Federico Milano
wiley +1 more source
Mathematical analysis of SIRD model of COVID-19 with Caputo fractional derivative based on real data. [PDF]
Nisar KS +5 more
europepmc +1 more source
Fractional advection differential equation within Caputo and Caputo–Fabrizio derivatives
In this research, we applied the variational homotopic perturbation method and q-homotopic analysis method to find a solution of the advection partial differential equation featuring time-fractional Caputo derivative and time-fractional Caputo–Fabrizio ...
Dumitru Baleanu +2 more
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Hyers-Ulam stability of fractional linear differential equations involving Caputo fractional derivatives [PDF]
Chun Wang, Tianzhou Xu
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In the literature so far, for Caputo fractional boundary value problems of order 2q when ...
Aghalaya S. Vatsala +1 more
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Heat transfer analysis in a second grade fluid over and oscillating vertical plate using fractional Caputo–Fabrizio derivatives [PDF]
Nehad Ali Shah, Ilyas Khan
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Stability of solutions to impulsive Caputo fractional differential equations
Stability of the solutions to a nonlinear impulsive Caputo fractional differential equation is studied using Lyapunov like functions. The derivative of piecewise continuous Lyapunov functions among the nonlinear impulsive Caputo differential equation ...
Ravi Agarwal +2 more
doaj
On nonlinear fractional-order boundary value problems with nonlocal multi-point conditions involving Liouville-Caputo derivative [PDF]
Ravi P. Agarwal +3 more
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On q-fractional derivatives of Riemann--Liouville and Caputo type
Miomir S. Stanković +2 more
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Analysis of a class of boundary value problems depending on left and right Caputo fractional derivatives [PDF]
Pedro R. S. Antunes, Rui A. C. Ferreira
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