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Found 74 Documents (Results 1–74)

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Construction of wavelets through Walsh functions. (English) Zbl 1418.42002

Industrial and Applied Mathematics. Singapore: Springer (ISBN 978-981-13-6369-6/hbk; 978-981-13-6370-2/ebook). xxii, 382 p. (2019).
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Symmetric orthogonal wavelets with dilation factor \(M=3\). (English. Russian original) Zbl 1311.42090

J. Math. Sci., New York 194, No. 6, 667-677 (2013); translation from Zap. Nauchn. Sem. POMI 401, 122-143 (2012).
Reviewer: Bin Han (Edmonton)
MSC:  42C40 42C15
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Introduction to orthogonal transforms. With applications in data processing and analysis. (English) Zbl 1272.94001

Cambridge: Cambridge University Press (ISBN 978-0-521-51688-4/hbk). xxii, 568 p. (2012).
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Wavelet theory. Transl. from the Russian by Evgenia Sorokina. (English) Zbl 1213.42002

Translations of Mathematical Monographs 239. Providence, RI: American Mathematical Society (AMS) (ISBN 978-0-8218-4984-2/hbk). xiii, 506 p. (2011).
MSC:  42-02 42C40 46E35
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Orthogonal \(p\)-wavelets on \(\mathbb R_+\). (English) Zbl 1098.42026

Skopina, M. (ed.), International conference on wavelets and splines, St. Petersburg, Russia, July 3–8, 2003. Proceedings. St. Petersburg: St. Petersburg University Press (ISBN 5-288-03733-7/pbk). 4-26 (2005).
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Time-frequency and time-scale methods. Adaptive decompositions, uncertainty principles, and sampling. (English) Zbl 1079.42027

Applied and Numerical Harmonic Analysis. Boston, MA: Birkhäuser (ISBN 0-8176-4276-5/hbk). xxii, 388 p. (2005).
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On a constructive representation of an orthogonal trigonometric Schauder basis for \(C_{2\pi}\). (English) Zbl 1015.42025

Elschner, J. (ed.) et al., Problems and methods in mathematical physics. The Siegfried Prössdorf memorial volume. Proceedings of the 11th TMP conference, Chemnitz, Germany, March 25-28, 1999. Basel: Birkhäuser. Oper. Theory, Adv. Appl. 121, 402-425 (2001).
MSC:  42C40 42C15 42A10
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Iterated function systems and permutation representations of the Cuntz algebra. (English) Zbl 0935.46057

Mem. Am. Math. Soc. 663, 89 p. (1999).
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The Gibbs phenomenon in Fourier analysis, splines and wavelet approximations. (English) Zbl 0918.42001

Mathematics and its Applications (Dordrecht). 446. Dordrecht: Kluwer Academic Publishers. xvii, 336 p. (1998).
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An orthonormal bivariate algebraic polynomial basis for \(C(I^2)\) of low degree. (English) Zbl 0920.42022

Haußmann, Werner (ed.) et al., Multivariate approximation. Recent trends and results. Proceedings of the 2nd international conference, Witten-Bommerholz, Germany, September 29–October 4, 1996. Berlin: Akademie Verlag. Math. Res. 101, 177-188 (1997).
MSC:  42C15 42C05
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Linear algebra, rational approximation and orthogonal polynomials. (English) Zbl 0890.65024

Studies in Computational Mathematics. 6. Amsterdam: North-Holland. 446 p. (1997).
Reviewer: W.Gander (Zürich)
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Numerical harmonic analysis. (English) Zbl 0863.42021

Fefferman, Charles (ed.) et al., Essays on Fourier analysis in honor of Elias M. Stein. Proceedings of the Princeton conference on harmonic analysis held at Princeton Univ., Princeton, NJ, USA, May 13-17, 1991 in honor of Elias M. Stein’s 60th birthday. Princeton, NJ: Princeton Univ. Press. Princeton Math. Ser. 42, 162-174 (1995).
MSC:  42C15 65T99
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Computation with adapted time-frequency atoms. (English) Zbl 0925.42009

Meyer, Yves (ed.) et al., Progress in wavelet analysis and applications. Proceedings of the 3rd international conference on wavelets and applications, Toulouse, France, June 8-13, 1992. Gif-sur-Yvette: Editions Frontières. 175-184 (1993).
MSC:  42C15
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Non-orthogonal wavelet and Gabor expansions, and group representations. (English) Zbl 0832.42022

Ruskai, Mary Beth (ed.) et al., Wavelets and their applications. Boston, MA etc.: Jones and Bartlett Publishers. 353-375 (1992).
MSC:  42C40 43A15 22D10
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