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Applications Of Gibbs Phenomenon In Engneering Education
Author(s) -
Josue Njock-Libii
Publication year - 2020
Language(s) - English
Resource type - Conference proceedings
DOI - 10.18260/1-2--12025
Subject(s) - gibbs phenomenon , convergence (economics) , phenomenon , fourier series , computer science , series (stratigraphy) , mathematics , software , function (biology) , fourier transform , interval (graph theory) , mathematical analysis , physics , combinatorics , quantum mechanics , paleontology , evolutionary biology , economics , biology , programming language , economic growth
1 2 are important in many problems in physics, engineering and biology. Here, a a b n n 0 , , , are coefficients to be determined. Such series and periodic functions that can be represented by them arise naturally in many practical applications. Yamashiro and Grudins[20] used Fourier series to model the flow of air in the lungs; many electric sources of energy generate waveforms that are periodic; sweep generators used to control electron beams in cathode-ray oscilloscopes produce triangular waves; nonlinearities that arise in circuits that are supposed to be linear create periodic functions; and when a nonfiltered electronic rectifier is driven by a sinusoidal source, it produces sine waves that are rectified [21]. Fourier series are used in a wide variety of other fields including electromagnetic wave theory [6], heat transfer [9], acoustics [23], mechanical and structural vibrations [11], and frequency analysis of signals [5].

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