Convolution is an important integral operator and it is an efficient technique for the problems of signal processing, image processing, and integral equations. Different types of convolutions can be made using different integral transforms. Using Fourier transform techniques, many properties of convolutions are established and many applications have been done in different areas. Most of the research works and applications in convolutions are available in various literature exploring the theory of Fourier transform.

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The Bessel Wavelet Convolution Product

  • Santosh Kumar Upadhyay,
  • Jay Singh Maurya

摘要

Convolution is an important integral operator and it is an efficient technique for the problems of signal processing, image processing, and integral equations. Different types of convolutions can be made using different integral transforms. Using Fourier transform techniques, many properties of convolutions are established and many applications have been done in different areas. Most of the research works and applications in convolutions are available in various literature exploring the theory of Fourier transform.