TY  - CONF
AV  - none
PB  - Springer Science and Business Media B.V.
SP  - 611
TI  - Pittâ??s Inequality Associated with Fractional Wavelet Transform
Y1  - 2021///
N2  - The fractional wavelet transform is an extension of the conventional wavelet transform in the context of the fractional Fourier transform. In current work, we present the natural link between the fractional Fourier transform and conventional wavelet transform. We apply this relation to provide the different proof of some fundamental properties of the fractional wavelet transform such as the orthogonality relation, inversion formula and reproducing kernel. Based on these properties and relation, we formulate Pittâ??s inequality associated with the fractional Fourier transform. © 2021, The Author(s), under exclusive license to Springer Nature Singapore Pte Ltd.
SN  - 22138684
EP  - 622
ID  - scholars15565
A1  - Bahri, M.
A1  - Abdul Karim, S.A.
UR  - https://www.scopus.com/inward/record.uri?eid=2-s2.0-85123281950&doi=10.1007%2f978-981-16-4513-6_53&partnerID=40&md5=62f28f83d0798dd816b6026585991e3d
N1  - cited By 0; Conference of 6th International Conference on Fundamental and Applied Sciences, ICFAS 2020 ; Conference Date: 13 July 2021 Through 15 July 2021; Conference Code:270909
ER  -