On z-fractional differential equations
WebThis book discusses numerical methods for solving partial differential and integral equations, as well as ordinary differential and integral equations, involving fractional … Webfractionalcalculus, fractionaldifferential equations, fractionaladvection-dispersion equation, fractional viscoelasticity Klíčováslova zlomkový kalkulus, zlomkové diferenciální rovnice, zlomková advekční-disperzní rovnice, zlomková viskoelasticita KISELA, T.: Fractional Differential Equations and Their Applications. Brno: Vysoké
On z-fractional differential equations
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WebThis book provides a broad overview of the latest developments in fractional calculus and fractional differential equations (FDEs) with an aim to motivate the readers to venture … Web1 de jun. de 2024 · We refer our readers to classical books and papers [6], [10] for extensive research works on the solution of fractional differential equations. Very recently a new …
Web26 de ago. de 2008 · Abstract and Figures. In this thesis we discuss standard approaches to the problem of fractional derivatives and fractional integrals (simply called … Web13 de abr. de 2024 · This article implements an efficient analytical technique within three different operators to investigate the solutions of some fractional partial differential equations and their systems. The generalized schemes of the proposed method are derived for every targeted problem under the influence of each fractional …
Web23 de fev. de 2024 · This paper is based on the concept of fuzzy differential equations of fractional order introduced by Agarwal et al. [R.P. Agarwal, V. Lakshmikantham, J.J. … WebArikoglu A Ozkol I Solution of fractional integro-differential equations by using fractional differential transform method Chaos Solitons Fractals 2009 40 2 521 529 2527812 …
Web24 de mar. de 2024 · The solution to the differential equation [D^(2v)+alphaD^v+betaD^0]y(t)=0 (1) is y(t)={e_alpha(t)-e_beta(t) for alpha !=beta ...
Webequations such as fractional order integral equations, ordinary, and partial type frac-tional differential equations [10–15]. However, these transformations alone are not … how big can a bearded dragon beWeb24 de mar. de 2024 · In this paper, the asymptotic stability of nonlinear fractional-order differential equations with multiple delays under the Caputo’s fractional derivative with 1 < α < 2 is considered. Compared with the existing literature about fractional-order differential equations with 1 < α < 2, time delays are taken into consideration at the first time.. By … how many mpg does an f1 car getWeb11 de jul. de 2024 · Fractional calculus is widely used in engineering fields. In complex mechanical systems, multi-body dynamics can be modelled by fractional differential-algebraic equations when considering the fractional constitutive relations of some materials. In recent years, there have been a few works about the numerical method of … how many mpg does a military tank getWeb26 de mar. de 2024 · 5. 6. In this paper, we aim to propose a novel q -fractional derivative in the Caputo sense included proportional derivative. To this end, we firstly introduced a new concept of proportional q -derivative and discussed its properties in detail. Then, we add this definition in the concept of Caputo derivative to state a new type of dynamical ... how big can a bear getWeb24 de ago. de 2024 · Approximation methods for fractional derivatives are developed and approximate accuracies are analyzed in detail. A unique overview of finite difference methods for fractional differential equations. Supplied with numerous examples to facilitate understanding. Of interest to applied mathematicians and physicists as well as … how big can a betta fish getWebDefinition 3. The fractional derivative of in the caputo sense is defined as (4) for. Lemma 1. If the the following two properties hold: 1. 2. 3. Analysis of VIM. The basic concept of the … how many mpg does a 10 u haul truck get adonWeb14 de mar. de 2024 · In this study, we implemented a new numerical method known as the Chebyshev Pseudospectral method for solving nonlinear delay differential equations having fractional order. The fractional derivative is defined in Caputo manner. The proposed method is simple, effective, and straightforward as compared to other … how big can a ball python get