On Self-reciprocal functions for Fourier-Bessel integral transforms

Content Provider	Scilit
Author	Ahmad, Afzal Lakshmikanth, V.
Copyright Year	1961
Description	Following Hardy and Titchmarsh(1) a function f(x) is said to be self-reciprocal if it satisfies the Fourier-Bessel integral transform where $J_{p}$(x) is a Bessel function of order P ≥ –½. This integral is denoted by $R_{p}$. The special cases P ½ and P ½, we denote by $R_{s}$ and $R_{c}$, respectively.
Related Links	https://www.cambridge.org/core/services/aop-cambridge-core/content/view/4A1BF73859D2C7C10FD65DA97697FF3C/S0305004100035921a.pdf/div-class-title-on-self-reciprocal-functions-for-fourier-bessel-integral-transforms-div.pdf
Ending Page	781
Page Count	4
Starting Page	778
ISSN	03050041
e-ISSN	14698064
DOI	10.1017/s0305004100035921
Journal	Mathematical Proceedings of the Cambridge Philosophical Society
Issue Number	4
Volume Number	57
Language	English
Publisher	Cambridge University Press (CUP)
Publisher Date	1961-10-24
Access Restriction	Open
Subject Keyword	Mathematical Proceedings of the Cambridge Philosophical Society Integral Transforms
Content Type	Text
Resource Type	Article
Subject	Mathematics