The mathematical concepts in the analysis of periodic functions
Автор: Anakhin Vladimir Dmitrievich
Журнал: Вестник Бурятского государственного университета. Математика, информатика @vestnik-bsu-maths
Рубрика: Математическое моделирование и обработка данных
Статья в выпуске: 3, 2015 года.
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This paper discusses the mathematical concepts involved in the analysis of vibration data which are essentially steady state time-varying processes. The basic objective of vibration data analysis may be achieved by various means to describe time-varying functions such as displacement, velocity, acceleration, and describes the principle characteristics of these functions. This paper is restricted to a description of the basic principles and techniques of data analysis which represented by the two sine waves, each having a different frequency and amplitude. The waveform is the sum of the two sinusoids whose frequency difference is an integral multiple of the lowest frequency. For complete definition of the waveform it is necessary to specify the phase angle between the two sine waves, and the ratio of the displacement amplitudes.
The waveform asymmetry, frequency, acceleration, the asymmetric mechanical system, wavy effects, periodic functions, time-varying functions such as displacement, the phase angle between the two sine waves
Короткий адрес: https://sciup.org/14835145
IDR: 14835145