Generalization of Paley–Wiener–Schwartz Type Theorem-Reference-Cited by-同舟云学术

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Generalization of Paley–Wiener–Schwartz Type Theorem

Published:2022-05-25 Issue:4 Volume:45 Page:335-338
ISSN:0250-541X
Container-title:National Academy Science Letters
language:en
Short-container-title:Natl. Acad. Sci. Lett.

Author:

Singh Abhishek,Raghuthaman Nikhila

Funder

Science and Engineering Research Board

Publisher

Springer Science and Business Media LLC

Subject

Engineering (miscellaneous)

Link

https://link.springer.com/content/pdf/10.1007/s40009-022-01124-8.pdf

Reference9 articles.

1. Pathak RS (2009) The wavelet transform. Atlantis Press, World Scientific, Amsterdam, Paris

2. Pathak RS, Abhishek Singh (2016) Wavelet transform of generalized functions in $$K^{\prime }\{M_{p}\}$$ spaces. Proc Math Sci 126(2):213–226

3. Pathak RS, Singh Abhishek (2017) Wavelet transform of Beurling-Bjorck type ultradistributions. Rend Sem Mat Univ Padova 137(1):211–222

4. Pathak RS, Abhishek Singh (2019) Paley-Wiener-Schwartz type theorem for the wavelet transform. Appl Anal 98(7):1324–1332

5. Pathak RS, Singh SK (2006) The wavelet transform of spaces of type S. Proc Roy Soc (Edinburgh) 136(4):837–850

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1. Integral Transforms and Generalized Quotient Space on the Torus;Lecture Notes in Networks and Systems;2024

2. Ultradistributional Wavelet Transform for the Convolutors of $$\mathcal {S}_{\omega }$$;Lecture Notes in Networks and Systems;2024

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