Titlebook: Computational Mathematics and Applications; Dia Zeidan,Seshadev Padhi,Peer Ueberholz Book 2020 The Editor(s) (if applicable) and The Autho

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Inductive Description of Quadratic Lie and Pseudo-Euclidean Jordan Triple Systems,ic Lie triple systems so that we give an inductive description of all quadratic Lie triple systems. Moreover, we prove that any Jordan triple system is either a .-extension of a Jordan triple system or an ideal of codimension one of a .-extension. Many other results about Lie and Jordan triple systems are offered.

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Studies of Vortex Dominated Flowsization of time-Caputo fractional derivative, additionally, we provided a proof of the von Neuman type stability analysis for the fractional Cauchy equation of fractional order. Several numerical examples are introduced to illustrate the behaviour of approximate solution for various values of fractional order.

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Studies of Work and the Workplace in HCIh controls the global dynamics of the equation (Xu et al. in 2014 36th Annual International Conference of the IEEE, Engineering in Medicine and Biology Society (EMBC), pp. 4334–4337 [.])), namely 0.001, 0.5 for small and large spatial domains at time ..

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Studies of the Paris Manuscriptsresented from a computational standpoint. In this chapter, we prove that both methods (gPC and canonical polynomial expansions) yield exactly the same results when the random inputs are independent. We comment on the advantages and disadvantages of both techniques, and we make suggestions for computational applications.

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黄瓜

LEVY

Studies of Vortex Dominated Flowsd the logistic model. These models are formulated via random differential equations with a finite degree of randomness. Numerical simulations and computations are carried out to illustrate the capability of the Liouville-Gibbs theorem.

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