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Issue Date	Title	Author(s)
2019-03	In this study, we consider two coupled pendulums (attached together with a spring) having the same length while the same masses are attached at their ends. After setting the system in motion we construct the classical Lagrangian, and as a result, we obtain the classical Euler-Lagrange equation. Then, we generalize the classical Lagrangian in order to derive the fractional Euler-Lagrange equation in the sense of two different fractional operators. Finally, we provide the numerical solution of the latter equation for some fractional orders and initial conditions. The method we used is based on the Euler method to discretize the convolution integral. Numerical simulations show that the proposed approach is efficient and demonstrate new aspects of the real-world phenomena.	Owaidat, M Q; Asad, J. H.; Tan, Z Z
2019-03	Electrical characteristics of the 2 ×n and □ × n circuit network	Tan, Z; Tan, Z Z; Asad, J. H; owaidat, M Q
2019-04	New features of the fractional Euler-Lagrange equations for a physical system within non-singular derivative operator	Baleanu, D; Sadat Sajjadi, S; Jajarmi, A; Asad, J H
2019	Classical and fractional aspects of two coupled pendulums	Baleanu, D; Jajarmi, A; Asad, J. H
2008-04-09	The Toxoplasma gondii type-II NADH dehydrogenase TgNDH2-I is inhibited by 1-hydroxy-2-alkyl-4(1H)quinolones.	Lin SS1, Kerscher S, Saleh A, Brandt U, Gross U, Bohne W.
2007-04-05	Growth inhibition of Toxoplasma gondii and Plasmodium falciparum by nanomolar concentrations of 1-hydroxy-2-dodecyl-4(1H)quinolone, a high-affinity inhibitor of alternative (type II) NADH dehydrogenases.	Saleh A, Friesen J, Baumeister S, Gross U, Bohne W.
2017-07	S-Shaped vs. V-Shaped Transfer Functions for Ant Lion Optimization Algorithm in Feature Selection Problem	Mafarja, M; Eleyan, Derar