In the previous chapters, using the theory of the conventional Hankel transform and the Hankel convolution, inversion formulae of the Bessel wavelet transform of distributions in \(H_\mu ^\prime \) and \(\beta _{\mu }^\prime \) spaces have been established and found various results from the concept of Pandey [1–4]. In this chapter, inversion formula of the Bessel wavelet transform of distributions in and its associated results are discussed using the transformation as mentioned before.

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The Bessel Wavelet Transform of Distributions in \(H_{\mu ,2}^{'}\) Space

  • Santosh Kumar Upadhyay,
  • Jay Singh Maurya

摘要

In the previous chapters, using the theory of the conventional Hankel transform and the Hankel convolution, inversion formulae of the Bessel wavelet transform of distributions in \(H_\mu ^\prime \) and \(\beta _{\mu }^\prime \) spaces have been established and found various results from the concept of Pandey [1–4]. In this chapter, inversion formula of the Bessel wavelet transform of distributions in and its associated results are discussed using the transformation as mentioned before.