Fluctuating signal analysis is not easy to do with computational systems. Initially, the Fourier transform was used to analyze signals on the basis of sine and cosine waves. In its development, the Fourier transform cannot be used to analyze signals that change with local time frequencies—developed as an update of the Fourier transform. Wavelet transform can construct a signal with a local representation of time and frequency. Continuous wavelet transform (CWT) is a technique for analyzing signals that produce local signal representations in the time and frequency domains. CWT converts the original signal into a wavelet domain to analyze signals at high and low frequencies. In this study, a review of CWT was carried out. The important thing in performing a continuous wavelet transform is to determine the wavelet used and determine the scale and position used for dilatation and translation of the signal. The result of the continuous wavelet transform is a scalogram. In analyzing the results of wavelet transformation, a continuous wavelet transform is used. The result of this research is the continuous wavelet transform for signal analysis.
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13 July 2022
PROCEEDINGS OF THE 6TH NATIONAL CONFERENCE ON MATHEMATICS AND MATHEMATICS EDUCATION
11 August 2021
Semarang, Indonesia
Research Article|
July 13 2022
Signal analysis with continuous wavelet transform
Lambang Wahyu Nugroho;
Lambang Wahyu Nugroho
a)
Department of Mathematics, Universitas Sebelas Maret
, Ir. Sutami St. No. 36, Kentingan, Jebres, Surakarta, Jawa Tengah 57126, Indonesia
a)Corresponding author: [email protected]
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Dewi Retno Sari Saputro
Dewi Retno Sari Saputro
b)
Department of Mathematics, Universitas Sebelas Maret
, Ir. Sutami St. No. 36, Kentingan, Jebres, Surakarta, Jawa Tengah 57126, Indonesia
Search for other works by this author on:
a)Corresponding author: [email protected]
AIP Conf. Proc. 2577, 020043 (2022)
Citation
Lambang Wahyu Nugroho, Dewi Retno Sari Saputro; Signal analysis with continuous wavelet transform. AIP Conf. Proc. 13 July 2022; 2577 (1): 020043. https://doi.org/10.1063/5.0096025
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