Parametric Study of the System with Active Queue Management Module
Journal: Discrete and Continuous Models and Applied Computational Science (Vol.26, No. 3)Publication Date: 2018-08-04
Authors : T Velieva;
Page : 272-284
Keywords : NS2; Julia; SymPy; active queue management; simulation; NS2; Julia; SymPy; self-oscillating;
Abstract
Self-oscillating modes in control systems of computer networks quite negatively affect the characteristics of these networks. The problem of finding the areas of self-oscillations is actual and important as the study of parameters of self-oscillations. These studies are extremely labor-intensive because of the substantial non-linear nature of the mathematical model. It is of interest to obtain a so-called parametric portrait describing the zones of occurrence of self-oscillations depending on the value of the parameters: one parameter (two-dimensional graph), two parameters (three-dimensional graph), and so on. Such a parametric portrait allows us to purposefully manage the characteristics of the investigated control system. The investigation of the system under consideration on the basis of ordinary linearization by Taylor expansion is not possible because of the disappearance of the self-oscillatory regime. Therefore, the paper describes a parametric study technique based on the method of harmonic linearization. To verify the theoretical results obtained, simulation is used. In addition, it is proposed to use the computer algebra system for analytical calculations. For this, the criteria for choosing software were formulated. Based on these criteria, a set of software for analytical and numerical calculations was proposed.
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