![]() ![]() 132, 109552 (2020)Ītangana, A., Araz, S.I.: New numerical method for ordinary differential equations: Newton polynomial. Therefore, coefficients of the analytic equations of inverse Laplace transforms of fractional order transfer functions can be obtained in the same manner in. Yusuf, A., Qureshi, S., Shah, S.F.: Mathematical analysis for an autonomous financial dynamical system via classical and modern fractional operators. ![]() Qureshi, S., Atangana, A.: Fractal–fractional differentiation for the modeling and mathematical analysis of nonlinear diarrhea transmission dynamics under the use of real data. Mustapha, U.T., Qureshi, S., Yusuf, A., Hincal, E.: Fractional modeling for the spread of Hookworm infection under Caputo operator. 350, 386–401 (2019)Ītangana, A., Qureshi, S.: Mathematical modeling of an autonomous nonlinear dynamical system for malaria transmission using Caputo derivative. Golmankhaneha, A.K., Tunc, C.: Sumudu transform in fractal calculus. Jajarmi, A., Ghanbari, B., Baleanu, D.: A new and efficient numerical method for the fractional modelling and optimal control of diabetes and tuberculosis co-existence. 115, 127–134 (2018)Īkgül, E.K.: Solutions of the linear and nonlinear differential equations within the generalized fractional derivatives. Owolabi, K.M.: Analysis and numerical simulation of multicomponent system with Atangana-Baleanu fractional derivative. Qureshi, S., Yusuf, A.: Modeling chickenpox disease with fractional derivatives: from Caputo to Atangana-Baleanu. Qureshi, S., Yusuf, A., Shaikh, A.A., Inc, M., Baleanu, D.: Fractional modeling of blood ethanol concentration system with real data application. 102, 396–406 (2017)Ītangana, A., Akgül, A., Owolabi, K.M.: Analysis of fractal fractional differential equations. 66, 1–23 (2006)Ītangana, A.: Fractal–fractional differentiation and integration: connecting fractal calculus and fractional calculus to predict complex, system. 6, 66 (2020)īelgacem, F.B.M., Karaballi, A.A.: Sumudu transform fundamental properties investigations and applications. From what I understand, its the presence of the unit step function (and that the entire function is 0 until t c) that makes the Laplace transforms of f (x) and f (t) basically the same. F(s) is called Laplace transform of f(t). Atangana, A., Akgül, A.: Can transfer function and Bode diagram be obtained from Sumudu transform. Solution is a linear combination of modes and the coefficients are decided by the initial conditions.
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