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The Bessel Wavelet Transform

by Santosh Kumar Upadhyay , Jay Singh Maurya
Save 35% Save 35%
Current price ₹7,206.00
Original price ₹11,085.00
Original price ₹11,085.00
Original price ₹11,085.00
(-35%)
₹7,206.00
Current price ₹7,206.00

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Book cover type: Hardcover
  • ISBN13: 9789819699377
  • Binding: Hardcover
  • Subject: N/A
  • Publisher: Springer
  • Publisher Imprint: Springer
  • Publication Date:
  • Pages: 223
  • Original Price: EUR 98.09
  • Language: English
  • Edition: N/A
  • Item Weight: 415 grams
  • BISAC Subject(s): Mathematical Analysis

An Overview.- On Continuous Bessel Wavelet Transformation Associated with the Hankel-Hausdorff Operator.- Bessel Wavelet Transform on the Spaces with Exponential Growth.- The Bessel Wavelet Convolution Product.- The Relation Between Bessel Wavelet Convolution Product and Hankel Convolution Product Involving Hankel Transform.- Integrability of the Continuum Bessel Wavelet Kernel.- Continuous Bessel Wavelet Transform of Distributions.- Characterizations of the Bessel Wavelet Transform in Besov and Triebel-Lizorkin Type Spaces.- Characterizations of the Inversion Formula of the Continuous Bessel Wavelet Transform of Distributions in.- The Continuous Bessel Wavelet Transform of Distributions in ??′ ??-Space.- The Bessel wavelet transform of distributions in ??′??,2 space.

Santosh Kumar Upadhyay is Professor at the Department of Mathematical Sciences at the Indian Institute of Technology (Banaras Hindu University), Varanasi, Uttar Pradesh, India. With more than 27 years of research and teaching experience, his areas of research interest are distribution theory, pseudo-differential operators, and wavelet analysis. With more than 100 papers published in various national and international journals, he has delivered many lectures in national and international conferences, workshops and training programs in India and abroad.

Jay Singh Maurya is Assistant Professor at the Department of Mathematical Sciences at Galgotia University, Greater Noida, Gautam Buddha Nagar, Uttar Pradesh, India. He has done Ph.D. in Mathematics at the Department of Mathematical Sciences, Indian Institute of Technology (Banaras Hindu University), Varanasi, Uttar Pradesh, India, in 2022, and M.Sc. (Mathematics) from the India Institute of Technology Kanpur, Uttar Pradesh, India. His area of specialization is wavelet analysis, distribution theory, applied harmonic analysis and microlocal analysis. He has devised the construction of the wavelet inversion formula and its associated results on various functional spaces.

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