JournalsrmiVol. 15, No. 1pp. 37–58

Construction of non separable dyadic compactly supported orthonormal wavelet bases for L2(R2)L^2 (\mathbb R^2) of arbitrarily high regularity

  • Antoine Ayache

    Université Lille 1, Villeneuve d'Asq, France
Construction of non separable dyadic compactly supported orthonormal wavelet bases for $L^2 (\mathbb R^2)$ of arbitrarily high regularity cover
Download PDF

Abstract

By means of simple computations we construct new classes of non separable QMFs. Some of these QMFs will lead to non separable dyadic compactly supported orthonormal wavelet bases for L2(R2)L^2 (\mathbb R^2) of arbitrarily high regularity.

Cite this article

Antoine Ayache, Construction of non separable dyadic compactly supported orthonormal wavelet bases for L2(R2)L^2 (\mathbb R^2) of arbitrarily high regularity. Rev. Mat. Iberoam. 15 (1999), no. 1, pp. 37–58

DOI 10.4171/RMI/249