Journal of innovative applied mathematics and computational sciences
Volume 1, Numéro 1, Pages 79-92
2021-12-30

Generalization Of Fractional Laplace Transform For Higher Order And Its Application



Authors : Bouchenak Ahmed .

Abstract

In this paper, we first introduce the conformable fractional Laplace transform. Then, we give its generalization for higher-order. Finally, as an application, we solve a non-homogeneous conformable fractional differential equation with variable coefficients and a system of fractional differential equations.

Keywords

Conformable fractional derivative, Conformable fractional Laplace transform, System of fractional differential equations

Les articles similaires

The Fast Fourier Transform And The Continuous Wavelet Transform Analysis Of The Normal And Pathologicals Phonocardiogram Signals

Debbal S.m .  Bereksi-reguig F . 
pages 81-86.

Design And Analysis Of A Fractional-order State-space Adaptive Controller For Second-order Systems

Anteur Souad .  Bachir Bouiadjra Rochdi .  Debbat Mohammed Benmadani .  Vilanova Arbos Ramon .  Gaidi Marwa .  Hacene Fatima Zohra . 
pages 41-48.

On Some Fractional Integral Inequalities Involving Generalized Riemann-liouville Fractional Integral Operator

Houas Mohamed .  Bezziou Mohamed . 
pages 059-066.

Measure Of Noncompactness For Nonlinear Hilfer Fractional Differential Equation With Mixed Fractional Integral Boundary Conditions In Banach Space

Benbachir Maamar .  Boutiara Abdellatif . 
pages 27-42.

On Periodic Solutions Of Fractional-order Differential Systems With A Fixed Length Of Sliding Memory

Bourafa Safa .  Abdelouahab Mohammed Salah .  Lozi René . 
pages 64-78.

Formats de citation