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Comparison of the classical and fractional-order model of a measurement system

The article is a response to the need for using fractional-order calculus in various fields of science, such as control theory or dynamic metrology. The paper presents a measurement system modeled both by a 2nd-order differential equation and by fractional-order calculus. Simulation studies were performed in the Matlab-Simulink programming environment. The dynamic development of research in recent years on the application of fractional-order calculus (or fractional calculus for short) to the analysis of dynamic systems encourages an attempt to use it in the modeling of measurement systems [2], [7].
Modeling a real measurement system consisting of many devices requires taking into account the response dynamics of each of them. (…)

The article contains 10,860 characters.

Source: Logistyka Magazine

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