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. Area underneath the curve 1 Approximates signals for behaviors such as a hammer strike.
350, 386–401 (2019)Ītangana, A., Qureshi, S.: Mathematical modeling of an autonomous nonlinear dynamical system for malaria transmission using Caputo derivative. Laplace Transforms & Functions Term 1 / 66 Unit impulse (t) Click the card to flip Definition 1 / 66 1 A function that is 0 for all time, except at time 0, it has an infinite magnitude. 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. The Laplace transform is an integral transform perhaps second only to the Fourier transform in its utility in solving physical problems.
LAPLACE TRANSFORMS AN DTRANSFER FUNCTIONS DOWNLOAD
102, 396–406 (2017)Ītangana, A., Akgül, A., Owolabi, K.M.: Analysis of fractal fractional differential equations. Download Citation Transfer functions and laplace transforms We perceive a system primarily through its behavior. 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. However, there is no analytical solutions for the unit impulse response or. Atangana, A., Akgül, A.: Can transfer function and Bode diagram be obtained from Sumudu transform. Frequency responses of such transfer functions can be calculated analytically 9.
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