On Local Fractional Continuous Wavelet Transform

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Yes

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11

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11

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Abstract

We introduce a new wavelet transform within the framework of the local fractional calculus. An illustrative example of local fractional wavelet transform is also presented.

Description

Tenreiro Machado, J. A./0000-0003-4274-4879; Yang, Xiao-Jun/0000-0003-0009-4599; Srivastava, Hari M./0000-0002-9277-8092

Keywords

Artificial intelligence, Wavelet Transform, Mathematical analysis, Stationary wavelet transform, Second-generation wavelet transform, QA1-939, FOS: Mathematics, Local fractional calculus, Advanced Techniques in Digital Signal Processing, Applied Mathematics, FOS: Clinical medicine, Integral transform, Fractional Fourier Transform Analysis, Fractional calculus, Applied mathematics, Computer science, Wavelet packet decomposition, Local fractional Fourier transforms, Local fractional wavelet, Dentistry, Physical Sciences, Computer Science, Signal Processing, Discrete wavelet transform, Medicine, Wavelet transform, Computer Vision and Pattern Recognition, Image Denoising Techniques and Algorithms, Harmonic wavelet transform, Calculus (dental), Wavelet, Mathematics, Nontrigonometric harmonic analysis involving wavelets and other special systems, Fractional derivatives and integrals, Numerical methods for wavelets

Fields of Science

01 natural sciences, 0101 mathematics

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OpenCitations Citation Count
13

Volume

2013

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1

End Page

5
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CrossRef : 6

Scopus : 22

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Mendeley Readers : 11

SCOPUS™ Citations

22

checked on May 29, 2026

Web of Science™ Citations

26

checked on May 29, 2026

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3

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9.5146

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