Boundedness of the wavelet integral operator on weighted function spaces

Author:

Chuong N. M.,Duong D. V.

Publisher

Pleiades Publishing Ltd

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference28 articles.

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2. R. Ashino, M. Nagase, and R. Vaillancourt, “Gabor, Wavelet and Chirplet Transforms in the Study of Pseudodifferential Operators,” Investigations on the structure of solutions to partial differential equations (1036), 23–45 (1998) [in Japanese].

3. J. J. Benedetto and R. L. Benedetto, “A Wavelet Theory for Local Fields and Related Groups,” J. Geom. Anal. 14(3), 423–456 (2004).

4. Harmonic, Wavelet and p-Adic Analysis. Including papers from the International Summer School held at Quy Nhon University of Vietnam, Quy Nhon, June 10–15, 2005. Edited by N. M. Chuong, Yu. V. Egorov, A. Khrennikov, Y. Meyer and D. Mumford (World Scientific Publishing Co. Pte. Ltd., Hackensack, NJ, 2007).

5. Advances in Deterministic and Stochastic Analysis. Papers from the 2nd International Conference on Abstract and Applied Analysis held in Quy Nhon, June 4–9, 2005. Edited by N. M. Chuong, P. G. Ciarlet, P. Lax, D. Mumford and D. H. Phong (World Scientific Publishing Co. Pte. Ltd., Hackensack, NJ, 2007).

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