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• W2060942302 abstract "A system of three Partial Differential Equations, representing the dynamics of a tubular reactor with axial diffusion refrigerated by means of a countercurrent fluid, is studied. The PDE system is reduced to an ODE one applying the usual finite differences scheme. The use of a semi-implicit Runge-Kutta method, that has proved itself the most reliable integrator for highly oscillating systems, requires a careful analysis of the numerical integration procedure in order to save computational time. Simulation results show the possibility of chaotic behaviour in a specific parameters range. The variable temperature coolant system does not alter the features of the simplified model with a constant coolant temperature. However, beside the usual period doubling cascade, a mechanism of chaotic transition through type III intermittency and a hysteresis phenomenon are observed. After a preliminary characterization of the chaotic regime by means of the known methods, the paper focuses on the analysis of the new types of scenario." @default.
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• W2060942302 date "1993-09-01" @default.
• W2060942302 modified "2023-09-25" @default.
• W2060942302 title "Different scenarios in a controlled tubular reactor with a countercurrent coolant" @default.
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• W2060942302 doi "https://doi.org/10.1016/0960-0779(93)90004-k" @default.
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